The list below shows the prices of T-shirts at a clothing store. {8, 10, 10, 12, 15, 15, 18} Which statement best describes the mean of this set? the difference between the least and greatest prices the sum of the prices the quotient of the difference between the least and greatest prices divided by 7 the sum of the prices divided by 7 Mark this and return

Answers

Answer 1

The statement that describes the mean is the last one:

"the sum of the prices divided by 7"

Which statement describes the mean for the set?

For any set of N values {x₁, ..., xₙ}, the mean is given by:

M = (x₁ + ... + xₙ)/N

In this particular case, we have a set of 7 values which is {8, 10, 10, 12, 15, 15, 18}

The mean will be the sum of these 7 values divided by the number of values, which is 7, so the mean is:

M = (8 + 10 + 10 + 12 + 15 + 15 + 18)/7

M = 12.57

The correct option is the last one; The sum of the prices divided by 7

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Related Questions

NO LINKS!!!! URGENT HELP PLEASE!!!

Please help me with these problems

Answers

Answer:

[tex]\sf g(x) = f(x\; \boxed{+ 3}\;) \;\boxed{- 6}[/tex]

Step-by-step explanation:

A translation is a transformation that moves every point of a figure the same distance and in the same direction. This means that the size, shape, and orientation of the figure are preserved, but its position is changed.

From inspection of the given diagram, we can see that the size, shape and orientation of the graph of function g is the same as that of the graph of function f, but its position has changed.  Therefore, the transformation is a translation.

We can use the vertex of both graphs to determine the translation.

The vertex of function f is the origin (0, 0).The vertex of function g is (-3, -6).

Therefore, the graph of function f has been moved 3 units left and 6 units down to create the graph of function g.

When we move "a" units left, we add the value of "a" to the x-value of the function.

When we move "a" units down, we subtract the value of "a" from the function.

Therefore:

[tex]\sf g(x) = f(x\; \boxed{+ 3}\;) \;\boxed{- 6}[/tex]

In ΔTUV, t = 22 inches, u = 79 inches and ∠V=51°. Find ∠U, to the nearest degree.

Answers

The measure of angle U is given as follows:

m < U = 66º.

What is the law of cosines?

The Law of Cosines states that for any triangle with sides a, b, and c and angle C opposite to side c, the following equation is true to obtain the missing length:

c² = a² + b² - 2abcos(C)

Hence the length of side v is obtained as follows:

v² = 22² + 79² - 2 x 22 x 79 x cosine of 51 degrees

v² = 4537.48

[tex]v = \sqrt{4537.48}[/tex]

v = 67.36.

By the law of sines, we have that:

sin(51º)/67.36 = sin(U)/79

Hence the measure of angle U is obtained as follows:

sin(U) = 79 x sine of 51 degrees/67.36

sin(U) = 0.9114

m < U = arcsin(0.9114)

m < U = 66º.

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The wheel on a car completes 25 revolutions in travels about 35.325 m rounded to the nearest centimeters, what is the diameter of the wheel use 3.14 for pi

Answers

We can use the formula:

circumference = pi x diameter

to solve this problem.

First, we need to find the circumference of the wheel. We know that the wheel completes 25 revolutions and travels about 35.325 meters. The distance traveled in one revolution is equal to the circumference of the wheel.

Distance traveled in 25 revolutions = 25 x circumference

35.325 m = 25 x circumference

circumference = 35.325 m / 25

circumference = 1.413 m

Now we can use the circumference formula to find the diameter:

circumference = pi x diameter

1.413 m = 3.14 x diameter

diameter = 1.413 m / 3.14

diameter = 0.449 m

Rounding to the nearest centimeter, we get:

diameter = 44 cm

Therefore, the diameter of the wheel, rounded to the nearest centimeter, is 44 cm.

The diameter of the wheel is approximately 45 cm.

To find the diameter of the wheel, we need to determine the circumference of the wheel using the number of revolutions and the distance traveled. The formula for the circumference of a wheel is given by:

Circumference = 2πr

where r is the radius of the wheel. Since we need to find the diameter, we can substitute r with d/2, where d is the diameter. The formula becomes:

Circumference = πd

We are given that the wheel completes 25 revolutions and travels about 35.325 meters. The distance traveled in one revolution is equal to the circumference of the wheel. Let's calculate the circumference of the wheel first:

Circumference = 35.325 m / 25 = 1.413 m

Now we can equate this to πd and solve for d:

1.413 = πd

To find the diameter, we divide both sides of the equation by π:

d = 1.413 / π ≈ 0.449 m

Finally, to convert the diameter to centimeters, we multiply by 100:

d ≈ 0.449 m * 100 ≈ 44.9 cm

Rounding this value to the nearest centimeter, the diameter of the wheel is approximately 45 cm.

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A person buys a phone for $88 and signs up for a single-line phone plan with 2000 monthly anytime minutes. The plan costs $118.96 per month. Write an equation that can be used to determine the total cost
C(t) of this phone plan for t months. Then, find the cost for 22 months, assuming that the number of minutes the person uses does not exceed 2000 per month.

Answers

Answer: The total cost will be equal to $2839.16. The expression to calculate the total cost is 119.92(m)+81=C(t).

What is an expression?

Expression in maths is defined as the collection of numbers variables and functions by using signs like addition, subtraction, multiplication, and division.

Numbers (constants), variables, operations, functions, brackets, punctuation, and grouping can all be represented by mathematical symbols, which can also be used to indicate the logical syntax's order of operations and other features.

Given that a person buys a phone for ​$81 and signs up for a​ single-line phone plan with 2000 monthly anytime minutes. The plan costs ​$119.92 per month.

The expression will be formed as below:-

119.92(m)+81=C(t)

119.92(23)+81=C(t)

2839.16=C(t)

Therefore, the total cost will be equal to $2839.16.

Question content area top Part 1 A new cylindrical can with a diameter of 6 cm is being designed by a local company. The surface area of the can is 140 square centimeters. What is the height of the​ can? Estimate using 3.14 for ​, and round to the nearest hundredth. Apply the formula for surface area of a cylinder .

Answers

The height of the can is approximately 23.33 cm.

We have,

The formula for the surface area of a cylinder.

S = 2πr² + 2πrh

where S is the surface area, r is the radius, h is the height, and π is pi (approximately 3.14).

In this case, we know that the diameter of the can is 6 cm, which means that the radius is half of that or 3 cm.

We also know that the surface area is 140 square centimeters.

So,

140 = 2π(3²) + 2π(3)(h)

Simplifying:

140 = 18π + 6πh

Dividing both sides by 6π:

23.333... = h

Rounding to the nearest hundredth:

h ≈ 23.33 cm

Therefore,

The height of the can is approximately 23.33 cm.

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Complete the table for the given rule.
Rule:
y = x/4

Answers

Answer: Given as (x, y) in order from top to bottom: (16, 4); (8, 2); (36, 9)

Step-by-step explanation:

   Since we need to solve for x, we will solve this equation for x first.

Given:

   y = [tex]\frac{x}{4}[/tex]

Multiply both sides of the equation by 4:

   4y = x

   Next, for each given y-value, we will substitute into the given rule we transformed and solve.

   4y = x

   4(4) = 16

   4y = x

   4(2) = 8

   4y = x

   4(9) = 36

Answer:

16

8

36

Step-by-step explanation:

move the /4 to H other side and you get y*4=x,

now put the number on the table and multiply by 4 to get X, for each value,

Calculator
A point is selected at random inside the given figure.
What is the probability the point will be in the region labeled A?
Enter your answer, as a fraction in simplest form, in the box.
P(A) =
Basic
5 in.
B
3 in.
A
C
4 in.
3 in.
D
4 in.

Answers

The probability the point will be in the region labeled A is 2/15 if  point is selected at random inside the given figure.

Given that a point is selected at random from inside the given figure.

We are to find the probability that the point will be in the region labeled B.

From the figure, we note that the regions A, B and D are rectangles and the region C is a square.

The areas of all the regions are calculated as follows:

Area of region A is 5×(3+4) =35 sq in

Area of region B is 3×4  = 12 in

Area of region C is 4² = 16 sq in

Area of region D is 3×(4+5)= 27 sq. in

Therefore, the probability that the randomly chosen point will lie in the region B is given by P

P = 12/35+12+16+27

=12/90

=2/15

Hence,  the probability the point will be in the region labeled A is 2/15

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Determine f(4) for A piecewise function f(x) = x^3 x<-3
2x^2-9 -3 ≤ x≤ 4
5x+4 x>4
PLEASE SHOW ALL WORK!!!!!!!!!!!!!!
23

24

41

64
thank you!

Answers


f(4) = 5(4) + 4 = 20 + 4 = 24

So, the answer is 24.

pls help!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!

Answers

[tex]\huge\mathcal{\fcolorbox{Aqua}{azure}{\red{➳Answer}}}[/tex]

Base of the Parallelogram=14m

Height of the Parallelogram=8m

Are of the Parallelogram= Base × height

= (14×8) sq. m

=112 sq.m

Now,

Diameter of the circle (unshaded portion)=8m

Radius of the circle= Diameter/2 =8/2 m= 4m

So, radius=4m

Area of the circle = πr²

=(22/7 × 4 × 4)sq.m

=352/7 sq.m

=50.2857 sq.m

=50.286 sq.m

Are of the Unshaded portion= Are of the Parallelogram - Area of the circle

=(112-50.286) sq.m

= 61.714 sq.m (Ans)

The area of the shaded portion is 61.714 sq.m

Hope it helps you

[tex]\red{\rule{200pt}{5pt}}[/tex]

[tex]\bold{Thank ~you~:)}[/tex]

llANSWERll

___________________________________

Given:-

Base of the Parallelogram=14m

Height of the Parallelogram=8m

Are of the Parallelogram= Base × height

= (14×8) sq. m

=112 sq.m

Now,

Diameter of the circle (unshaded portion)=8m

Radius of the circle= Diameter/2 =8/2 m= 4m

So, radius=4m

∴ Area of the circle = πr²

=(22/7 × 4 × 4)sq.m

=352/7 sq.m

=50.2857 sq.m

=50.286 sq.m

∴ Are of the Unshaded portion= Are of the Parallelogram - Area of the circle

=(112-50.286) sq.m

= 61.714 sq.m (Ans)

∴The area of the shaded portion is 61.714 sq.m

___________________________________

Make the above person as brainlist :)

Thankyou :D

Mary pays income tax according to the graduated schedule shown below.
If taxable income
But not over-
The tax is:
is over-
10% of the amount over 50
$782.50 plus 15% of the amount over 7,825
$4,386 25 plus 25% of the amount over 31,850
$15.698.75 plus 28% of the amount over
77,100
SO
$7,825
$31,850
$77,100
$160,850
$349,700
$7,825
$31,850
$77,100
$160,850
$349,700
Mark this and return
no limit
$39,148.75 plus 33% of the amount over
160,850
$101.469 25 plus 35% of the amount over
349,700
If Mary's taxable income is $68,562, how much income tax does she owe, rounded to the nearest dollar?
a. $13,564
b. $17,140
c. $21,527
d. $12,349
Save and Exit
Next
3
Submit

Answers

Mary's taxable income falls in the fourth tax bracket, which ranges from $39,148.75 to $160,850. To calculate her income tax, we first need to find out how much of her income falls within this bracket:

$68,562 - $39,148.75 = $29,413.25

Mary's income tax is then calculated as follows:

$39,148.75 x 0.33 = $12,912.75
$29,413.25 x 0.35 = $10,294.36
$12,912.75 + $10,294.36 = $23,207.11

Rounded to the nearest dollar, Mary owes $23,207 in income tax. Therefore, the correct answer is not one of the given options.

We find that Mary owes $13,564 in income tax. So the correct option is (a) $13,564. Option a

Mary's taxable income falls between $31,850 and $77,100. This means we apply the tax rate relevant to this bracket, which is $4,386.25 plus 25% of the amount over $31,850.

First, we need to subtract $31,850 from Mary's income to find the amount that we need to apply the 25% tax rate to:

$68562 - $31850 = $36712

Next, we take 25% of this result:

0.25 * $36712 = $9178

Then we add the base tax for this bracket ($4,386.25) to this result to get the total tax:

$4386.25 + $9178 = $13564.25

Rounding this to the nearest dollar, we find that Mary owes $13,564 in income tax. So the correct option is (a) $13,564.

Option  a

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A company makes chocolate candies in a shape of a solid sphere. Each piece of candy has a diameter of 9 centimeters. If a box contains 10 pieces of candy, how much chocolate does the box contain?

Answers

Answer:

10

Step-by-step explanation:

the answer is in the question

State all possible conditions that must be true for j and k so that the product of the expression is negative -2jk

Answers

The product -2jk is negative if and only if either j or k is negative (but not both). Therefore, the possible conditions for j and k are:

j < 0 and k > 0

j > 0 and k < 0

For the expression -2jk to be negative, at least one of the factors j or k must be negative, since the product of two positive numbers is always positive, and the product of two negative numbers is positive as well. Therefore, the possible conditions for j and k are:

j is negative and k is positive.

j is positive and k is negative.

In other words, if j and k have opposite signs, their product will be negative. However, if both j and k are positive or both are negative, their product will be positive. It's important to note that there are infinite possibilities for j and k that satisfy these conditions, since j and k can take on any real value as long as one is negative and one is positive.

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A marketing manager for a cell phone company claims that less than 58% of children aged 8-12 have cell phones. In a survey of 822 children aged 8-12 by a national consumers group, 460 of them had cell phones. Can you conclude that the manager's claim is true? Use the α=0.10level of significance and the critical value method with the table.

Answers

Answer:

We want to test the null hypothesis that the proportion of children aged 8-12 who have cell phones is 0.58, against the alternative hypothesis that the proportion is less than 0.58.

The sample proportion is:

p = 460/822 = 0.559

The sample size is n = 822.

Under the null hypothesis, the test statistic follows a standard normal distribution. The test statistic is:

z = (p - P0)/sqrt(P0(1 - P0)/n)

where P0 is the hypothesized proportion under the null hypothesis.

Substituting the values we obtained, we get:

z = (0.559 - 0.58)/sqrt(0.58(1 - 0.58)/822) = -1.691

The critical value for a one-tailed test with a significance level of 0.10 and 821 degrees of freedom is -1.282. Since the test statistic (-1.691) is less than the critical value (-1.282), we reject the null hypothesis.

Therefore, we can conclude that there is sufficient evidence to support the claim that less than 58% of children aged 8-12 have cell phones.

Hope that is what you are looking for :).

1. A cube of sugar is 2 cm wide. Calculate the num- ber of cubes in a box 720 cm².2. Calculate the amount of air in a room 6 m long, 5 m wide and 3 m high.3. The area of one side of a cuboid is 360 cm². What is the length, if the width is 1.5 cm? 4What is the volume of a container if it contains 12 boxes each 2.5 cm by 3 cm by 4.5 cm?5. A tank contains 4 500/ of water. Find the depth of the tank if its base area is 300 m².​

Answers

For the cube of sugar:
- Volume of one cube = (2 cm)³ = 8 cm³
- Area of one cube = (2 cm)² = 4 cm²
- Number of cubes in a box 720 cm² = 720 cm² / 4 cm² = 180 cubes

For the amount of air in a room:
- Volume of the room = (6 m) x (5 m) x (3 m) = 90 m³

For the length of the cuboid:
- Length of the cuboid = 360 cm² / (1.5 cm) = 240 cm

For the volume of the container:
- Volume of one box = (2.5 cm) x (3 cm) x (4.5 cm) = 33.75 cm³
- Volume of 12 boxes = 12 x 33.75 cm³ = 405 cm³

For the depth of the tank:
- Volume of water in the tank = 4,500/100 x 300 m² = 13,500 m³
- Depth of the tank = 13,500 m³ / (300 m²) = 45 m.

(1) 6/6 ✓ (2) 4- 12 cm 9 cm The shape below is made from 4 of these triangles. 15 cm, Work out the area of the shape. Diagram NOT accurately drawn 888 Diagram NOT accurately drawn Onk 20 21-1744-8 30x4+2=6 (7+7)+2-​

Answers

The perimeter of this solid is 72 cm.

How to calculate the perimeter of this triangle?

In Mathematics and Geometry, the perimeter of a triangle can be calculated by using this mathematical equation:

P = a + b + c

Where:

P represents the perimeter of a triangle.a, b, and c represents the side lengths of a triangle.

Since the shape was formed by combining four (4) of these triangles, we can logically deduce the following side lengths;

Side length = 12 - 9 = 15 - 12

Side length = 3 cm.

Therefore, the perimeter of this solid can be calculated as follows;

Perimeter of solid = 4(15) + 4(3)

Perimeter of solid = 60 + 12

Perimeter of solid = 72 cm.

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Missing information:

The question is incomplete and the complete question is shown in the attached picture.

4. A garden is being planted by the side of a house using one of the sides as one edge of
the rectangular garden. There will be exactly 150 feet of fencing used to close in the
fence on the remaining 3 sides.
Here is a sketch of the garden:
house
5
a. Complete the table by giving the width and area for each length. (The length is
the side perpendicular to the house.)
Length (0)
width (w)
15
length (0)
25
width (w)
Area (square feet)
b. Write an equation to represent w, the width of the garden in feet, as a function of
I, the length in feet.
c. Write an equation to represent A, the area in square feet, as a function of the
length in feet.

Answers

Answer:

Step-by-step explanation:

hoop 132

Help! How to solve the x on logX=(log27)/(log5)
Thank you!

Answers

The solution to the given logarithmic expression is: x = 111.63

How to solve Logarithmic problems?

The logarithmic form of expression is written as [tex]log_{a} c = b[/tex]. This is simply a rearrangement of the specific exponential form, aᵇ = c. Thus, we can say that exponential equation could be written as a logarithm.

We want to solve the logarithmic expression given as:

log x = [tex]\frac{log 27}{log 5}[/tex]

log x = [tex]\frac{log 3^3}{log 5}[/tex]

log x = [tex]\frac{3 log 3}{log 5}[/tex]

log x = 2.0478

x = [tex]10^{2.0478}[/tex]

x = 111.63

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geometry help please

Answers

3/4 way full because it’s nots full

Johnny uses a wheelbarrow to move planting soil to a delivery truck. The volume of planting soil that fits in the wheelbarrow measures
2
2 feet by
3
3 feet by
1.5
1.5 feet. The delivery truck measures
11
11 feet by
8
8 feet and is
6
6 feet tall. Johnny puts planting soil in the delivery truck until the truck is
70
70% full.



​What is the minimum number of times Johnny needs to use the wheelbarrow until the delivery truck is
70
70% full?

Answers

The minimum number of times Johnny needs to use to the wheelbarrow until the delivery truck is filled up to 70%, whereby the shape of the truck is a rectangular prism is about 41 times

What is a rectangular prism?

A rectangular prism is a three dimensional geometric figure with three pairs of parallel facing sides, and perpendicular adjacent faces.

Whereby the wheelbarrow and the truck are rectangular prisms, we get;

The dimensions of the wheel barrow are;

2 feet by 3 feet by 1.5 feet

The dimensions of the truck are;

11 feet by 8 feet by 6 feet

The amount of soil John puts in the truck = 70% of the volume of the truck

Therefore;

The amount of soil John puts in the truck = 11 feet × 8 feet × 6 feet × 70%

11 feet × 8 feet × 6 feet × 70% = 528 ft³ × 70% = 369.6 ft³

The number of times to use the wheelbarrow, n, is therefore;

n = 369.6 ft³ ÷ (2 ft × 3 ft × 1.5 ft) ≈ 41.0

The minimum number of times Johnny needs to use the wheelbarrow until the delivery truck is 70% filled is therefore 41  = 41 times

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Jamal works at the recreation center 15 hours a week during the school year. He earns $8.75 an hour. in a typical month, he works 63 hours. Calculate his monthly taxes below.
Gross Monthly Income
Monthly Federal Income Tax (10%)
Monthly Social Security (FICA) (6.2%)
Monthly Medicare (1.45%)
Monthly State Tax (4%)
Monthly Local Tax (0.1 %)
Total Monthly Deductions
CA CA EA EA CA
S
Jamal's NMI =

Answers

Jamal's Net Monthly Income (NMI) is $431.40.

To calculate Jamal's Net Monthly Income (NMI)

We need to calculate his gross income and all the monthly deductions first.

Gross Income = Hourly Rate x Total Hours Worked = $8.75/hour x 63 hours = $551.25

Monthly Federal Income Tax = Gross Income x Federal Tax Rate = $551.25 x 0.10 = $55.125

Monthly Social Security (FICA) = Gross Income x FICA Rate = $551.25 x 0.062 = $34.13625

Monthly Medicare = Gross Income x Medicare Rate = $551.25 x 0.0145 = $7.987625

Monthly State Tax = Gross Income x State Tax Rate = $551.25 x 0.04 = $22.05

Monthly Local Tax = Gross Income x Local Tax Rate = $551.25 x 0.001 = $0.55125

Monthly Federal Income Tax + Monthly Social Security (FICA) + Monthly Medicare + Monthly State Tax + Monthly Local Tax = Total Monthly Deductions

= $55.125 + $34.13625 + $7.987625 + $22.05 + $0.55125

= $119.85

Net Monthly Income (NMI) = Gross Income - Total Monthly Deductions

= $551.25 - $119.85

= $431.40

Therefore, Jamal's Net Monthly Income (NMI) is $431.40.

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What is the y -intercept of y=-5x
Thank you for the help

Answers

The y-intercept of the line [tex]y = -5x \ is \ 0[/tex].

The equation of a line in slope-intercept form is given by [tex]$y = mx + b$[/tex], where [tex]$m$[/tex] represents the slope and [tex]$b$[/tex] represents the y-intercept. In the equation [tex]$y = -5x$[/tex], the coefficient of [tex]x \ \ is \ -5[/tex], which represents the slope of the line.

To find the y-intercept, we set [tex]$x$[/tex] equal to [tex]$0$[/tex] and solve for [tex]$y$[/tex]. Substituting [tex]$x = 0$[/tex] into the equation gives us [tex]$y = -5(0) = 0$[/tex].

Hence, the y-intercept of the line [tex]y = -5x \ is \ 0[/tex]. In the graph, the line passes through the origin [tex]$(0,0)$[/tex], indicating that it intersects the y-axis at [tex]$y = 0$[/tex]. This means the line passes through the point [tex]$(0, 0)$[/tex] on the coordinate plane. The y-intercept is the point at which the line crosses the y-axis.

The y-intercept is a crucial point on a line as it helps determine its starting position on the y-axis. In the graph, you can visually observe that the line passes through the origin, confirming the y-intercept of [tex]$0$[/tex].

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Determine the intercepts of the line.

yy-intercept:
(
(left parenthesis

,
,comma
)
)right parenthesis

xx-intercept:
(
(left parenthesis

,
,comma
)
)right parenthesis
A coordinate plane. The x- and y-axes each scale by one. A graph of a line intersects the points negative ten, zero and zero, negative forty-five.

Answers

The x-intercept of the given line is (-10, 0). The y-intercept is determined as (0, -45).

What is the Y-intercept and the X-intercept of a Line?

The y-intercept is the point at which the line crosses the y-axis. Geometrically, it speaks to the esteem of the subordinate variable (as a rule signified as y) when the autonomous variable (more often than not indicated as x) is rise to to zero.

On the other hand, the value of x when y is equal to zero, is referred to as the x-intercept of the line.

The x-intercept of the line shown in the image above is (-10, 0), while the y-intercept is (0, -45).

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An insurance actuary tracks the customer mass and the dosage of a certain medicine prescribed to customers. An approximate least-squares regression line was used to predict the dosage, in milligrams; from a given costumer mass, in kilograms. Interpret the residual for the customer indicated in the scatter plot.

Answers

The residual measures the difference between the predicted and observed dosage, indicating if the customer received more or less medication than expected based on their mass.

The residual in this context refers to the difference between the predicted dosage of the medicine, based on the least-squares regression line, and the actual dosage observed for a specific customer. It indicates how much the actual dosage deviates from the expected dosage based on the customer's mass.

In the scatter plot, the residual for a particular customer represents the vertical distance between the observed data point (the actual dosage) and the regression line (the predicted dosage).

If the residual is positive, it means the observed dosage is higher than the predicted dosage, indicating that the customer received a higher dosage of the medicine than expected based on their mass.

Conversely, if the residual is negative, it means the observed dosage is lower than the predicted dosage, indicating that the customer received a lower dosage than expected based on their mass.

Interpreting the residual requires considering the magnitude of the deviation. A larger residual suggests a greater difference between the observed and predicted dosages, indicating a potentially significant variation from the regression model.

A smaller residual indicates a closer alignment between the observed and predicted dosages, suggesting that the regression model provides a more accurate estimation.

Overall, analyzing the residuals helps assess the effectiveness of the regression model in predicting the dosage of the medicine based on customer mass and identifies any outliers or discrepancies in the data that may need further investigation.

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Help Quickly! Use the table. Estimate the total deer population for year 8.

A. about 1,815 deer

B. about 2,467 deer

C. about 1,934 deer

D. about 2,081 deer

Answers

2081 is the estimated population of the deer as per the given table.

We assume that the characteristics of the sample of the deer population match the characteristics of the population as a whole. This will be the case if the sample is random: each deer is equally likely to be included in the sample.

So, if 85 of the 110 marked deer show up in the sample, we assume that the sample is 85/110 of the entire population.

For a sample size of 1608 deer, that means the population is estimated to be ...

 1608 = 85/110 × population

 population = 1608 × 110/85 = 2081

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(35)
In the grid to the left, a portion of the circle whose
center is the origin and whose radius is 10 is
drawn. Use it to help you answer the following
questions.
a. What is true about every point that lies on this circle?
b. Algebraically show that the point (6, 8) lies on the circle.

Answers

The  circle is:[tex]x^2+y^2 = 5^2 = 25[/tex]This circle has center (0,0) and radius 5 units. Therefore, it is a circle with a radius of 5 units, and every point that lies on the circumference of this circle is 5 units away from the center of the circle.

the distance between any point on the circle and the center of the circle is always 5 units. This is because the equation of a circle is

[tex](x-a)^2+(y-b)^2=r^2[/tex]

where the center is (a,b) and the radius is r units. In this case,

a=b=0 and r=5.

Algebraically show that the point (6, 8) lies on the circle.

To show that the point (6, 8) lies on the circle, we need to substitute the values of x and y in the equation of the circle and verify whether the equation holds true or not.So,

substituting x=6 and y=8 in the equation of the circle, we

[tex]get:6^2 + 8^2 = 36 + 64 = 100[/tex]

Now, we can see that the LHS of the equation is equal to 100, which is also equal to the square of the radius of the circle. Therefore, the point (6, 8) lies on the circumference of the circle with center (0,0) and radius 5 units.

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Please help me find the equation to this in standard form equation ASAP

Answers

The equation of the line in the graph passing through the points (-2,1) and (6,7) is  [tex]y = \frac{3}{4}x + \frac{5}{2}[/tex].

What is the equation of the line?

The slope-intercept form is expressed as;

y = mx + b

Where m is slope and b is the y-intercept.

From the graph, the line passes through point (-2,1) and (6,7).

First, we determine the slope:

[tex]m = \frac{y_2 - y_1}{x_2 - x_1} \\\\m = \frac{7 - 1}{6-(-2)} \\\\m = \frac{6}{6+ 2} \\\\m = \frac{6}{8} \\\\m = \frac{3}{4}[/tex]

Now, plug the slope m = 3/4 and point (-2,1) into the point-slope form:

( y - y₁ ) = m( x - x₁ )

[tex]y - 1 = \frac{3}{4}(x - (-2)) \\\\y - 1 = \frac{3}{4}(x + 2)\\\\y - 1 = \frac{3}{4}x + \frac{3}{2} \\\\y = \frac{3}{4}x + \frac{3}{2} + 1\\\\y = \frac{3}{4}x + \frac{5}{2}[/tex]

Therefore, the euation of the line is [tex]y = \frac{3}{4}x + \frac{5}{2}[/tex].

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Convert 2553 base 10 to base 7

Step By Step explanation

Answers

The conversion of 2553 base 10 to base 7 is 10305 base 7.

We are given that;

The value= 2553 base 10

Now,

To convert 2553 base 10 to base 7, we need to divide 2553 by 7 repeatedly and write down the remainders. The final answer will be the remainders read from bottom to top. Here are the steps:

Divide 2553 by 7. The quotient is 364 and the remainder is 5. Write down 5.

Divide 364 by 7. The quotient is 52 and the remainder is 0. Write down 0 below 5.

Divide 52 by 7. The quotient is 7 and the remainder is 3. Write down 3 below 0.

Divide 7 by 7. The quotient is 1 and the remainder is 0. Write down 0 below 3.

Divide 1 by 7. The quotient is 0 and the remainder is 1. Write down 1 below 0.

Therefore, by conversion the answer will be 10305 base 7.

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Where could she plot the third point so the hypotenuse of the triangle has a length of 13

Answers

The third point so the hypotenuse of the triangle has a length of 13 could be; (-4, 2)

We are given Pythagoras' theorem states that the square of the longest side must be equal to the sum of the square of the other two sides in a right-angle triangle.

|[tex]AC|^2 = |AB|^2 + |BC|^2[/tex]

we know that 5, 12, 13 is a Pythagorean triple;

[tex]c^2-a^2=b^2[/tex]

[tex]13^2-5^2=b^2[/tex]

[tex]169-25=b^2[/tex]

[tex]144=b^2[/tex]

12=b

The point so the hypotenuse of the triangle has a length of 13 is (-4, 2)

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simplify
2x^2+8-4x+3x-6x^2+7

Answers

Answer: -4x^2-x+15

Step-by-step explanation:

Combine like terms: 2x^2 and -6x^2 combine to -4x^2.

Combine like terms: -4x and 3x combine to -x.

Combine like terms: 8 and 7 combine to 15.

The simplified expression is -4x^2-x+15.

2

2
+
8

4

+
3


6

2
+
7
2
x
2
+
15

4
x
+
3
x

6
x
2
2

2
+
1
5

4

+
3


6

2 −
4
x
2

x
+
15

4

2


+
1
5

Let f(x) = 5 sin(x). Describe the graph of each of the following in terms of the graph of f.
1. g(x) = 5 sin(x) +4
2. h(x) = 5 sin(x + 7)
3.k(x) = 20 sin(x) + 10
4. m(x) = 5 sin(4x - 1)
I

Answers

g(x) shifts the graph vertically upward by 4 units,h(x) shifts the graph horizontally to the left by 7 units,k(x) scales the graph vertically by a factor of 20 and shifts it vertically upward by 10 units and m(x) compresses the graph horizontally by a factor of 1/4 and shifts it horizontally to the right by 1 unit.

To describe the graph of each function in terms of the graph of f(x) = 5 sin(x), we will analyze how each transformation affects the original graph.

1. g(x) = 5 sin(x) + 4:

Adding a constant value of 4 to the function f(x) shifts the graph vertically upward by 4 units. The amplitude and period of the graph remain the same.

2. h(x) = 5 sin(x + 7):

Adding a constant value of 7 inside the sine function causes a horizontal shift to the left by 7 units. This means the graph is shifted 7 units in the opposite direction of the sign (left in this case). The amplitude and period remain unchanged.

3. k(x) = 20 sin(x) + 10:

Multiplying the entire function by a constant of 20 scales the graph vertically, stretching it vertically by a factor of 20. Additionally, adding a constant value of 10 shifts the graph vertically upward by 10 units.

The amplitude remains the same, but the graph is vertically elongated and shifted upward.

4. m(x) = 5 sin(4x - 1):

Inside the sine function, the value of 4 stretches the graph horizontally by a factor of 1/4. This results in a shorter period, meaning the graph oscillates more frequently.

The value of -1 inside the sine function causes a horizontal shift to the right by 1 unit. Therefore, the graph is compressed horizontally and shifted 1 unit to the right. The amplitude remains the same.

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