1. Whitney buys a latte in a cylindrical cup that has a cardboard sleeve, so the cup isn't too hot to hold. If the sleeve has a diameter of 9 cm and a height of 5 cm, find the number of square centimeters of the cup covered by the sleeve
Please help immediately!!!

92 is the most reasonable estimate for the number of Gamin Middle School athletes whose favorite sport is hockey.

A reasonable estimate does not exceed the original numbers in a problem.

Reasonableness can be defined as checking to verify that the result of the solution or the calculation of the problem is correct or not, either estimating or plugging in your result to check it

The most reasonable estimate for the number of Gamin Middle School athletes whose favorite sport is hockey.

Estimate= population size x sample proportion.

population size=114

sample proportion=10/45

Estimate=114*10/45

Estimate=92.

Therefore, 92 is the most reasonable estimate for the number of Gamin Middle School athletes whose favorite sport is hockey.

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Answer:

1050$

Step-by-step explanation:

Total number of students in the graduating class when 60% of the students are going to college is equal to 400 students.

Percent of students of the graduating class going for college  is equal to 60%

let 'y' represent the total number of students in the graduating class.

Number of students of the graduating class going  to the college are 240.

60% of y = 240

⇒ ( 60 / 100 ) × y = 240

⇒ y = 240 × ( 100 / 60 )

⇒ y = 400 students.

Therefore, when 240 students of the graduating class going for a college then total number of students in the graduating class is equal to 400 students.

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The correct option is Option C.

C.) The sequence is a function because each rule produces one output for each input.

Meaning of a sequence:

A grouping of any objects or a collection of numbers in a particular order that follows some rule is known as a sequence.

The difference between all the following terms in the sequence 10..6.11.8.13 is 12.

As a result, the series is an example of a linear function.

As a linear function, the sequence will always provide an output that complies with the rule.

As a result, the sequence is a function because each rule yields a single output for each input; hence, option C is the right response.

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The following question may be like this:

Explain how the sequence 10.6, 11.8, and 13 is a function even though there are multiple rules that can represent it.

A)The sequence is a function because the domain is unrestricted.

B)The sequence is a function because more than one rule can represent it.

C)The sequence is a function because each rule produces one output for each input.

D)The sequence is a function because each rule produces multiple outputs for each input.

Since they are not the same, they are not the exact same circles.  In other words they are similar.

Since the center point does not affect the size of the circle.

Now, According to the question:

Figures can be proven similar if one, or more, similarity transformations

reflections, translations, rotations, dilations can be found that map one

figure onto another.

To prove all circles are similar, a translation and a scale factor from a

dilation will be found to map one circle onto another

Lets solve the problem

Circle A has center (1 , 1) and radius 4

The standard form of the equation of the circle is:

[tex](x - h)^2 + (y - k)^2 = r^2[/tex] , where (h , k) are the coordinates the center

and r is the radius

Equation circle A is [tex](x -1)^2 + (y - 1)^2 = (4)^2[/tex]

Equation circle A is : [tex](x -1)^2 + (y - 1)^2 = 16[/tex]

[tex]x^{2} +1-2x+y^2+1-2y=16\\\\x^2 +y^2-2x-2y+2=16\\\\x^2 +y^2-2x-2y-14=0\\\\x^2+y^2= 14+2x+2y[/tex]

Circle B has center (-4 , -2) and radius 3

Equation circle B is [tex](x - (-4))^2 + (y - (-2))^2 = (3)^2[/tex]

Equation circle B is [tex](x +4)^2 + (y +2)^2 = 9[/tex]

[tex]x^2+16+8x+y^2+4+4y=9\\\\x^{2} +y^2+20+8x+4y=9\\\\x^2+y^2+8x+4y+11=0[/tex]

By comparing between the equations of circle A and circle B

As you can see, if we try to equate the [tex](x^2 + y^2)'s[/tex], the values of them are not the same.  Since they are not the same, they are not the exact same circles.  In other words they are similar.

You can also compare the radii as well, since the center point does not affect the size of the circle.

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a. The contingency table for the given data is attached file below.

b. The proportion of lizards that were either species A or B is 0.605.

c. The probability that a species C lizard in this study did not survive is 0.4667.

a.

The contingency table for the given data is attached file below.

b.

The proportion of lizards that were either species A or B can be calculated as:

P(A or B) = (15+8)/(15+8+6+9+4)

P(A or B) = 23/38

P(A or B) = 0.605

c.

The probability that a species C lizard in this study did not survive can be calculated as:

P(Not survive| C) = 7/15

= 0.4667

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The probability of the couple having at least one girl is 0.875 0r 87.5 % by probability method. So, the option C is correct.

Having at least 1 girl out of 3 children means that there can be 1, 2 or 3 girls out of the 3 children.

So having at lest 1 girl out of 3 children is the same as saying that all 3 children are not boys.

The probability that all 3 children are boys would be

chance that child 1 is a boy * chance that child 2 is a boy * chance that child 3 is a boy = 0.5 * 0.5 * 0.5 = 0.125

since given that there is equal chance of both.

And the probability that NOT all 3 children are boys would be

100% - probability that all 3 children are boys = 1 - 0.125 = 0.875.

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Hence the general term of the given quadratic number pattern is given by Tn = n²+4n-12 is verified.

The number pattern = -7,0,9,20

Let the general term of the given quadratic number pattern is given by

Tn = an²+bn + c

When T = -7; n = 1

⇒ -7 = a(1)² +b (1) +6

⇒ a + b + c=-7 -----------1

At n=2, T₂ = 0

⇒ 0 = a(2)²+b(2)+c

4a+2b+c=0 ---------------2

At n=3, T = 9

⇒ 9 = a(3)²+b(3) +c

⇒ 9a+3b+c= 9 ---------3

Subtracting 3 from 2

⇒-5a-b = -9 --------4

Subtracting 2 from 1

-3a-b = -7  -----------5

Subtracting 5 from 4

2a = 2

⇒ a=1

Using eq 5, we get

-3(1) - b = -7

-b = -7 + 3

b = 4

From eq 1, a + b + c=-7 we get the value of c,

1 + 4 + c = -7

c = -7 -5

c = -12

substitute the values of a, b, and c in Tn = an²+bn + c

Tn = n² + 4n - 12

Hence the general term of the given quadratic number pattern is given by Tn = n²+4n-12.

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Reason:

The negative out front is distributed to each term inside the parenthesis.

This will flip the sign of each term.

For more information, search out "distributive property".

Answer:

¡Hola, soy Za'Riah! Con gusto te ayudaré con este problema. (ver explicación)

Step-by-step explanation:

Resolvamos tu problema usando la división larga.

(See image)

As per the Pythagoras theorem the length in feet of Brad's "line of sight" to the base of the flagpole 25 feet².

In math the term called Pythagoras theorem is states that the sum of the squares on the legs of a right triangle is equal to the square on the hypotenuse.

The standard form of the Pythagoras theorem is written with the help of the triangle ABC as,

=> AC² = AB² + BC²

where AC refers the hypotenuse and AB and BC refers the sides of the triangle.

Here we know that it follows from the task content that the length in feet of Brad's line of sight to the base of the flag pole is to be determined.

And here we also know that the flag pole in discuss is said to be 15 feet high.

And here we have also identified that Brad is at the same height as the pole and is at a horizontal distance of 20 feet from the top of the pole.

Then the length is calculated as,

=> l² = 15² + 20²

=> l² = 225 + 400

=> l² = 625

=> l = 25.

Hence the length of the line of sight is 25 feet.

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It is the a) p+ + n

[tex] \large\boxed{ \bold{A=p^{+}+n}}[/tex]

Protons are used since they do not change, otherwise with electrons, of which some elements can give or receive them.

The distance between Tim and Jan rounded to the nearest tenth is 21.4 miles.

The formula used in this problem is the Pythagorean Theorem. The Pythagorean Theorem states that the square of the hypotenuse (the longest side of a right triangle) is equal to the sum of the squares of the other two sides. This can be shown as A2 + B2 = C2.

In this problem, we need to find the hypotenuse, which is the distance between Tim and Jan. To do this, we will use the Pythagorean Theorem. First, we need to find the sum of the squares of the distances traveled by Tim and Jan.

For Tim, the square of 8 miles plus the square of 15 miles equals 289. For Jan, the square of 5 miles plus the square of 12 miles equals 169. Adding these together gives a total of 458. We then take the square root of 458 and get 21.38. This is the answer we are looking for, the distance between Tim and Jan rounded to the nearest tenth is 21.4 miles.

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When all team members agree on the level of performance that is acceptable, they have a shared standard.

Teamwork is a collective approach in order to achieve a common goal for the growth of the organization. Each member of the team must be agreed on the methods and sources to be implemented in achieving the goal.

In order to achieve the goal, each individual has to work on his area but with the team to achieve the goal of the company. Each individual works together and share their efforts collectively so that the goal can be achieved.

Shared standard refers to the point of acceptance by each individual on a particular point and must agreed on the merging of the work collectively.

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The fraction 1/4b + 1/4 = -1/2 is simplified to b = -12/4

A fraction can be defined as the part of a whole variable, or number.

The types of fractions are;

From the information given, we have that;

1/4b + 1/4 = -1/2

Now, collect iike terms

1/4b = -1/2 - 1/4

find the lowest common denominator

1/4b = -2 -1 /4

Add the numerators

1/4b = -3/4

Now, divide both sides by the coefficient of b

b = -3/4 × 4/1

Multiply the values

b =-12/4

Hence, the value is - 12/4

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A number that is less than 5 / 8 but is greater than 1 / 9 is A. 0. 5.

To find the number that is less than 5 / 8 but greater than 1 / 9, first convert both fractions to decimals.

5 / 8 in decimals is:

= 5 / 8

= 0. 625

1 / 9 in decimals is:

= 1 / 9

= 0. 111

The number from the given options that is less than 5/8 but greater than 1/9 is therefore 0. 5 as it is less than 5 / 8 but more than 1 / 9.

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The options for the question include:

The total cot of the building (original cot of $6,552,000 le the Accumulated Depreciation of $4,550,000 pre-adjutment) divided by the new life of 35 year equal the annual depreciation amount of $188,514.29. The econd journal entry would therefore debit Building for $5,552,000 ($188,514.29 x 10 year) and credit Accumulated Depreciation for the same amount.

The journal entry to record the tructural repair and the related  adjutment i:

Debit: Accumulated Depreciation $1,000,000

Credit: Building $1,000,000

Debit: Building $5,552,000

Credit: Accumulated Depreciation $5,552,000

The first journal entry record the cot of the tructural repair. The $1,000,000 tructural repair cot reduce the value of the building, and therefore the amount debited to Accumulated Depreciation will equal the amount credited to Building.

The econd journal entry adjust the Accumulated Depreciation for the change in the life of the building. Since the life of the building wa extended 10 year, the Accumulated Depreciation need to be reduced by 10 year of depreciation. The total cot of the building (original cot of $6,552,000 le the Accumulated Depreciation of $4,550,000 pre-adjutment) divided by the new life of 35 year equal the annual depreciation amount of $188,514.29. The econd journal entry would therefore debit Building for $5,552,000 ($188,514.29 x 10 year) and credit Accumulated Depreciation for the same amount.

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Step-by-step explanation:

there should be two question like this

The value of 223,692 divided by 42 using the standard algorithm and showing work is 5326.

Division is the process of splitting a number or an amount into equal parts. Division is one of the four basic operations of arithmetic, the ways that numbers are combined to make new numbers. The other operations are addition, subtraction, and multiplication.

here, we have,

The value of 223,692 divided by 42 using the standard algorithm and showing work is given below:

Dividing the two values by 2, a common factor

223,692 / 42

= 111,846 / 21

Dividing the two values by 3, a common factor

111,846 / 21

= 37282 / 7

Dividing the two values by 7, a common factor

37282 / 7

= 5326 / 1

Hence, the value of the division is 5326.

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There are 2 ways to make a series of 11 moves.

Since the checker can move to either the blue or yellow space in each move, there are 2 possibilities for each move. We want to find the number of sequences of 11 moves that result in the checker returning to the red space, i.e., a sequence of moves that alternates between the red and one of the other two spaces.

There are 2 possible sequences of 11 moves: RBYB...BYBR and BYBY...YBRB, where R represents the red space, B represents the blue space, and Y represents the yellow space.

So, in total there are 2 ways to make a series of 11 moves which result in the checker returning to the red space.

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= 75

75 ___ × 60

75 ___ × 60 100

75 ___ × 60 100= 3

75 ___ × 60 100= 3 ___ × 60

75 ___ × 60 100= 3 ___ × 60

75 ___ × 60 100= 3 ___ × 60 4

75 ___ × 60 100= 3 ___ × 60 4= 45

Lorenzo uses the following equation to figure out the cost of each pizza. 3c+4.00=42.85

The cost of each pizza is $12.95.

Equations whose variables have a power of one are called linear equations. One example with one variable is where ax+b = 0, where a and b are real values and x is the variable.

Given:

Lorenzo orders 3 pizzas for delivery.

The total bill, including a $4.00 delivery fee, is $42.85.

He uses the following equation to figure out the cost of each pizza. 3c+4.00=42.85

3c = 42.85 - 4

3c = 38.85

c = 12.95

Therefore, the cost of each pizza is $12.95.

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The average amount of fluid consumed is 35.7 oz of fluid each day.

We have to note that in this case of the question, we have the following information;

When we convert the galloons to oz, we can see that the amounts of the milk and the water are actually 64 oz and 128 oz respectively.

Total fluid consumed in the week = 64 oz + 6 0z + 128 oz + 52 oz

= 250 oz

The average amount of fluid that is consumed per day is; 250 oz/7

= 35.7 oz of fluid each day.

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Answer: o

Step-by-step explanation:

Answer:

see explanation

Step-by-step explanation:

1

20% of 35

= [tex]\frac{20}{100}[/tex] × 35

= 0.2 × 35

= 7

(2)

60% of 70

= [tex]\frac{60}{100}[/tex] × 70

= 0.6 × 70

= 42

(3)

45% of 80

= [tex]\frac{45}{100}[/tex] × 80

= 0.45 × 80

= 36

Answer:

busy work lol. its = not smart

Step-by-step explanation:

The sisters should use the store credit first because if the store credit is used first and then the discount the cost is lower.

Consumers always want to pay the least price possible for a good or service. The option the sisters would choose is the cheaper option.

Cost of the watch if the coupon is used first = price of the watch x (1 - coupon)

= $50 x (1 - 25%/100)

= $50 x (1 - 0.25)

= $37.50

Cost of watch after the store credit  = $37.50 - $5 = $32.50

Cost of the watch if the store credit is used = cost of the watch - store credit

$50 - $5 = $45

Cost of the watch after the coupon = (1 - 25/100) x $45

(1 - 0.25) x $45

0.75 x $45 = $33.75

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The number of outcomes for each case is given as follows:

1. 729 outcomes.

2. 36 outcomes.

The number of outcomes for each case is obtained using the Fundamental Counting Theorem, with the multiplication of the number of outcomes for each trial.

For item 1, we have six trials, each with three possible outcomes, hence the total number of outcomes is given as follows:

3^6 = 729.

For item 2, the outcomes are given as follows:

Hence the number of outcomes is given as follows:

3 x 2 x 6 = 36 outcomes.

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Answer:

1+4(3x-10)-12x is equivalent to -39 .The order of operations applies here, also known as PEMDAS (Parentheses, Exponents, Multiplication and Division, and Addition and Subtraction).Working from the inside out:4(3x-10) = 43x - 410 = 12x - 40Then we have1 + (12x - 40) - 12x = 1 - 12x + 40 = -12x + 41So the equation 1+4(3x-10)-12x = -12x + 41 = - 39By following the order of operations, we can see that the two expressions are equivalent.

Step-by-step explanation:

1+4(3x-10)-12x is equivalent to -39 .The order of operations applies here, also known as PEMDAS (Parentheses, Exponents, Multiplication and Division, and Addition and Subtraction).Working from the inside out:4(3x-10) = 43x - 410 = 12x - 40Then we have1 + (12x - 40) - 12x = 1 - 12x + 40 = -12x + 41So the equation 1+4(3x-10)-12x = -12x + 41 = - 39By following the order of operations, we can see that the two expressions are equivalent.

Answer: There are none

Step-by-step explanation:

The expression 0.13 represents a 13% decrease in value each year. Thus, Option D is the correct option.

Perry used the formula V (t) = 24,450(1-0.13)^t to find the value of his car t years after he purchased it.

The expression given above represents an expression of exponential decrease which is given by the formula -

y = a(1 - r)^t

Where,

y = Value after time t

a = Initial value

r = Rate of decrease

t = Time

Comparing both expressions we get,

r = 0.13

This is the rate of decrease in the value of the car.

Converting to Percentage = 0.13 × 100

= 13% decrease.

Hence, the expression 0.13 represents a 13% decrease in value each year. Thus, Option D is the correct option.

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