A zero correlation
O proves that one factor could not have caused the second factor.
O is dismissed by researchers as having no value.
O results from a computational error.
O indicates that there is no relationship between 2 variables.
O is dismissed by researchers as having no value.

The current computer's speed to price ratio is 400% of the older computer's speed to price ratio.

The speed to price ratios, along with the percentage, is obtained applying the proportions in the context of this problem.

Five years ago, the ratio was given as follows:

0.5x/2y = 0.25x/y.

The current ratio is given as follows:

x/y.

The current ratio is 4 times greater than the ratio of five years ago, hence it's a percentage of 400% the old ratio.

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The point of intersection of the diagonals of the rhombus with vertices is (3, -5)

Function is a type of relation, or rule, that maps one input to specific single output.

When a relation is given in the form of ordered pairs, the first element of each ordered pair is the member of domain set and second element is the member of range set.

Given the rhombus with vertices:

(-1,2), (3,4), (5,8), and (1,6)

The domain is:

{1,3,5,1}

Rhombus is a parallelogram in which diagonals bisect each other, we can see there is repetition in domain i.e. 1 is twice in the set, the given relation is not a function.

Hence, the point of intersection is (3, -5)

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A longitudinal study is a type of research method used to observe changes in a given behavior or condition of a group of individuals over a period of time.

It is especially useful in resolving the limitation of a traditional correlational study in that it can provide evidence for the direction of a possible causal relationship between the variables. This is because the study is conducted over a period of time, which allows for the observation of changes in the variables over time, and the ability to determine which variable is causing the changes in the other. This can be done through the use of statistical tests, such as regression analysis, which can measure the strength of the correlation and the direction of the relationship. Additionally, longitudinal studies can also help to determine whether the sample size is sufficient, as well as whether the relationship between the variables is statistically significant.

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The value of x for the expression is 73.

An expression is a way of writing a statement with more than two variables or numbers with operations such as addition, subtraction, multiplication, and division.

Example: 2 + 3x + 4y = 7 is an expression.

We have,

log (4x + 8) - log 3 = 2

[ log (a/b) = log a - log b ]

So,

log (4x + 8) - log 3 = 2 can be written as,

log (4x + 8)/3 = 2

Taking exponents on both sides.

(4x + 8)/3 = [tex]10^2[/tex]

4x + 8 = 100 x 3

4x + 8 = 300

4x = 292

x = 73

Thus,

The value of x is 73.

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According to the normal distribution and the central limit theorem the ballot measure is greater than 0.50.

The term called normal distribution is defined as a symmetrical plot of data around its mean value, where the width of the curve is defined by the standard deviation.

Here we know that t a random sample of 500 voters from one region, region a, of the city and the ballot measure in region a is 0.47.

Here we have to find the mean and the standard deviation are calculated as,

=> mean = 0.47

=> Standard deviation = √0.47(1-0.47)/500

When we simplify this then we get,

=> Standard deviation = 0.0223

By using the Central Limit Theorem the probability is calculated as,

=> Z = (0.5 - 0.47) / 0.0223

=> Z = 1.34

When we use the z table, then we get the p - value as 0.9099

Then the probability is calculated as,

=> P = 1 - 0.9099

=> P = 0.0901

Hence 9.01% probability that the proportion of voters in the sample of Region A who support the ballot measure is greater than 0.50.

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Answer:

Stacy needs to sell at least 23 prints in order for her revenue to equal her expenses.

Explanation: To calculate the total expenses, we need to add the fixed cost of equipment ($38) to the variable cost of each print ($2.5). So the total expenses per print is $2.5 + $38 = $40.50. To calculate the number of prints needed to break even, we divide the total expenses by the revenue per print. 40.50 / 12 = 3.375 which is approximately 3.4 and if we round it up to 4 ,then we will get 4*12 = 48 and this is less than the fixed cost of 38. So, we need to increase the number of print to 23 in order to her revenue to equal her expenses.

Step-by-step explanation:

According to the diagram,

The two triangles are right-angle triangles.

ΔFUN and ΔCAR

where angle CAR and angle FUN are 90° each.

According to RHS congruency

NU = CA (each 3 cm)

FUN = CAR (each 90°)

FN = CR (each 5cm)

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x = 20.4 it take to fill the entire tank.

Calculate a tank's total capacity and the volume that is filled in gallons and litres for tanks like water and oil storage. assumes the tank's interior measurements.

You can enter metric dimensions in metres (m) or centimetres, or U.S. dimensions in feet (ft) or inches (in) (cm). Results are given in fluid US gallons, fluid Imperial (UK) gallons, fluid cubic feet (ft3), fluid metric litres (fl), and fluid cubic metres (m3).

x = total volume of the entire tank.

We can suggest the following equation:

6 minutes

6 minutes to fill 3.4

x=6*3.4=20.4

x=20.4

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Answer:

y = 1/2x + 7/6

Step-by-step explanation:

Answer:

Step-by-step explanation:

Answer:

512-358= how manyy miles left

Step-by-step explanation:

The expression that shows how many miles Graham has left to hike would be 512 - 358 = 154 miles.

Answer: If a lawyer charges $120 an hour (or any fraction of an hour), how much is a bill for 3 hours and 20 minutes? What is the equation for this problem? answer choices l (x) = 120x l (x) = 120 [x-1] l (x) = 120 [x] l (x) = 120 [x+1]

Thank me later.

Answer:

x = 25

Step-by-step explanation:

Following the Pythagoras' Theorem,

 a² + b² = c²

24² + 7² = c²

         c² = 625

       ∴ c = 25

In this case, since the length of the hypotenuse is x cm, ∴ c = x.

∴ x = 25

Answer:

25

Step-by-step explanation:

According to Pythagoras theorem,

H²=P²+B²

(H-hypotenuse, P-perpendicular, B-Base)

X²=24²+7²

X²=576+49

X²=625

X²=25²

X=25

The measure of angle MAC is 90°.

What does the isosceles triangle mean?

When two of a triangle's sides are congruent, or the same length, the triangle is said to be isosceles. This means that if you draw a line through the middle of an isosceles triangle, it will split in half, with the two parts having equal-length sides.

The angles on either side of the congruent side of an isosceles triangle are also congruent. As a result, in the ABC triangle, mBAM = mCAB = mNAC.

Angle MAC is congruent to itself since angles BAM and NAC are complementary to it and are also congruent with each other.

Therefore, m∠MAC = m∠MAC = 180 - m∠BAM = 180 - m∠NAC.

Since m∠BAM = m∠NAC, we can conclude that

m∠MAC = 180 - m∠NAC = 90°

Hence, the measure of angle MAC is 90°.

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The quantity that is measured in square units is area ( option C )

Area is defined as the total space taken up by a flat (2-D) surface or shape of an object. Take a pencil and draw a square on a piece of paper. It is a 2-D figure. The space the shape takes up on the paper is called its Area.

The area of a rectangle is given as Length × width . The area of a triangle is 1/2 bh.

Height has only one dimension. it is measured in meters. Perimeter has only one dimension, it is also measure in meters. Volume has three dimensions i.e l × b× h = m³

Therefore Out of the options only area has two dimension i.e l× w= m× m = m²

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Jackie made 12 bracelets each day and the equation used to represent this is 8x = 96. The solution has been obtained using the concept of simplification.

What is simplification?

In mathematics, the operation and interpretation of a function to make it simple or easier to grasp is known as simplifying, and the process is known as simplification.

We are given that Jackie made bracelets for 8 days and when he was done he had 96 bracelets with him.

Let 'x' be the number of bracelets made by Jackie each day

So, we get

⇒8x = 96

⇒x = 96/8

⇒x = 12

Hence, Jackie made 12 bracelets each day and the equation used to represent this is 8x = 96.

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Question: Jackie made bracelets for 8 days. When he was done he had 96 bracelets Write equation to express how many bracelets Jackie made each day.

Answer:

B

because if yiy multiple all those you get somewhere around 390 and then you round the number it is 390

Answer:

In the product 12 to the power of 3 * 11 to the power of 3, the exponents (3 and 3) indicate that 12 is multiplied by itself 3 times, and 11 is multiplied by itself 3 times.

When two or more numbers with the same base are multiplied together, the exponents can be added, because it's the same as multiplying the base numbers together. For example, (12^3) * (12^2) = 12^(3+2) = 12^5

However, in this case, the bases of 12 and 11 are different, and therefore, the exponents cannot be added. The product of 12 to the power of 3 * 11 to the power of 3 is different from (1211) to the power of 3, the result is (1211)^3= 1332^3

The fraction 19/8 on the graph is located between the integers 2 and 3, exactly at the decimal 2.375.

A fraction is converted to decimal applying a proportion, which is the division of the numerator of the fraction by the denominator of the fraction.

The fraction in this problem is given as follows:

19/8.

For which:

Hence the equivalent decimal is given as follows:

19/8 = 16/8 + 3/8 = 2 + 0.375 = 2.375.

Which is between 2 and 3 on the number line.

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The function f(x) = 1/4x³ is constant when the intercept is 0

Polynomials are sums of terms of the form k⋅xⁿ, where k is any number and n is a positive integer.

the graph of a polynomial function is a smooth continuous curve.

The y-intercept is the point where the graph crosses the y-axis and can be found by substituting x = 0. The x-intercepts are points where the graph crosses the x-axis and can be found by making the function equal to zero and solving for x.

therefore f(0) = 1/4 0³ = 0

therefore the y- intercept of the function is 0

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The equations that have x = -2 as their solution are B and C

How to find the solution x  = - 2

A. 4x=4+2x

4x - 2x = 4

2x = 4

x = 4 / 2

x = 2

B 2(x+5)=x+8

2x + 10 = x + 8

2x - x = 8 - 10

x = -2

C.  5+3x=-1

5 + 1 = - 3x

6 = -3x

x = -2

D 3x-5=1

3x = 5 + 1

3x = 6

x = 2

E  19=2(x-6)+3

19 = 2x - 12 + 3

19 = 2x - 9

19 + 9 = 2x

28 = 2x

x = 28/2

x = 14

The equations where x=-2 is a solution are 5+3x=-1 , 2(x+5)=x+8

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Answer:

$2 for each candy bar

Step-by-step explanation:

16 - 2 = 14

14 / 7 = 2

Answer:

$2

Step-by-step explanation:

16-2=14

14/7=2

he spent $14 total on candy bars, divide that by 7, and each candy bar costs $2

Answer:

Step-by-step explanation:

well if you 6+2 is 8 that is the one's place then 50+10 is 60 that is the tens place then 300+100 is 400 that is the hundreds place and add 400+60+8 is 468

You Welcome

Answer: To prove that triangle ABE is congruent to triangle CBD, we will use the SAS (Side-Angle-Side) Congruence Theorem.

This theorem states that if two triangles have two sides and the included angle congruent, then the triangles are congruent.

Given:

BE ≅ BD (congruent sides)

AD ≅ CE (congruent sides)

We have congruent sides AB and BC, and congruent angles A and C (included angles)

By SAS congruence theorem, we can prove that:

Triangle ABE ≅ triangle CBD

Therefore, triangle ABE is congruent to triangle CBD

Alternatively, if we use the ASA (Angle-Side-Angle) congruence theorem, where we have congruent angles and congruent sides between those angles, we can also prove that triangle ABE ≅ triangle CBD

Step-by-step explanation:

After solving the polygon, the area of this polygon is 34.5 unit². So the option 2 is correct.

an equilateral triangle is a plane shape with at least three straight sides and angles, and usually five or more.

The total length of all the sides equals the perimeter. Apothem is the term for the segment that connects the midpoint of any perpendicular side to any side's midpoint in a polygon.

Let A(-6, -2), B(-5, 1), C(-1, 4), D(1, 1), E(5, 3), and F(1, -2) are the vertices of polygon.

Divide the shape into 3 triangles and 1 rectangle to get 4 separate forms.

Area of a triangle = 1/2 x base x height

Area of rectangle = length x width

Calculate the areas of each of the four forms, then add them.

The area of Shape 1 from the diagram:

Area of shape 1 = 1/2 × 1 × 3

Area of shape 1 = 1.5

Area of shape 2 = 1/2 × 6 × 3

Area of shape 2 = 9

Area of shape 3 = 1/2 × 3 × 4

Area of shape 3 = 6

Area of shape 4 = 3 × 6

Area of shape 4 = 18

Total Area = 1.5 + 9 + 6 + 18

Total Area = 34.5

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The complete question is given below:

Answer:

To find the coordinates of P, we can use the concept of proportional division of line segments. Given that AP:BP = 2:5, it means that the ratio of the length of AP to BP is 2:5.

Let's first find the vector that represents the direction of AB, which is the vector pointing from A to B. We can find this by subtracting the coordinates of A from the coordinates of B:

(10,13) - (-4,-8) = (14, 21)

This is the vector <14,21>

Now, we can find the point P, which is located two fifths of the way from A to B, by multiplying the vector <14,21> by 2/7 and adding the result to the coordinates of A:

P = A + (2/7) * <14,21>

= (-4,-8) + (2/7) * <14,21>

= (-4,-8) + <8,6>

= (4,-2)

So, the coordinates of P are (4,-2)

We can observe that point P is two fifth of the way from A to B.

Answer: a. The probability of drawing a single card from a 52 card deck that is a diamond or a 10 is 13/52 or 1/4. There are 13 diamonds in a standard deck of 52 cards and 4 of them are 10s. So, the chance of drawing a diamond 10 is 4/52 and the chance of drawing a diamond is 13/52. The probability of drawing a diamond or a 10 is the sum of the individual probabilities, which is (4/52) + (13/52) = 17/52 or 1/3.

b. The probability of drawing a single card from a 52 card deck that is a spade or a queen is 13/52 or 1/4. There are 13 spades in a standard deck of 52 cards and 4 of them are queens. So, the chance of drawing a spade queen is 4/52 and the chance of drawing a spade is 13/52. The probability of drawing a spade or a queen is the sum of the individual probabilities, which is (4/52) + (13/52) = 17/52 or 1/4.

Step-by-step explanation:

The attached figures(a., b., c., d., and e.) define the line of symmetry of the given options.

a) In order to have exactly one vertical and one horizontal line of symmetry, you can shade one square in the first row and one square in the centre column.

b) To have only two lines of symmetry about the diagonals, you can shade two squares that are diagonally opposite from each other.

c) To have only one horizontal line of symmetry, you can shade one square in the centre row.

d) To have only one line of symmetry about a diagonal, you can shade two squares that are on the same diagonal.

e) To have no line of symmetry, you can shade two squares that are not on the same row, column, or diagonal.

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--The given question is incomplete; the complete question is

"Use Figure 2 to answer the problem.

Shade exactly two of the nine smaller squares so that the resulting figure has

a. Only one vertical and one horizontal line of symmetry.

b. Only two lines of symmetry about the diagonals.

c. Only one horizontal line of symmetry.

d. Only one line of symmetry about a diagonal.

e. No line of symmetry."--

The greatest number of blocks that can be packed into a box that is 6 units tall, 7 units wide, and 8 units deep without exceeding the height of the box = 84

Let h represents the height, w represents the width and l represents the length of the box.

The box is 6 units tall, 7 units wide, and 8 units deep.

⇒ h = 6 units, w = 7 units and l = 8  units

The volume of the box would be,

V = l × w × h

V = 6 × 7 × 8

V = 336 cu. units

The four block has  unit-cubes.

The volume of unit each unit cube would be,  1 × 1 × 1 = 1 cubic unit

so, the volume of 4 blocks would be,

V₁ = 4 × 1

V₁ = 4 cu. units

The number of blocks that can be placed in the box would be,

n = V / V₁

n = 336 / 4

n = 84

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The complete question is:

There is an ample supply of identical blocks (as shown). Each block is constructed from four 1 × 1 × 1 unit-cubes glued whole-face to whole-face. What is the greatest number of such blocks that can be packed into a box that is 6 units tall, 7 units wide, and 8 units deep without exceeding the height of the box?