Mrs Rivera baked 112 cookies there are 28 students in her class how many cookies will each student receive

Answers

Answer 1
The students will each receive 4 cookies, you divide 112 from 28 and it is 4.

Answer 2
Final answer:

Each student will receive 4 cookies.

Explanation:

To find out how many cookies each student will receive, we need to divide the total number of cookies by the number of students. In this case, Mrs. Rivera baked 112 cookies and there are 28 students, so we can divide 112 by 28 to find the answer.

Divide 112 by 28: 112 ÷ 28 = 4Therefore, each student will receive 4 cookies.

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Related Questions

The table shows the number of each type of toy in the store. the toys will be placed on shelves so that each shelf has the same number of each type of toy how many shelves are needed for each type of toy so that it has the greatest number of toys?

Table says toy amount
dolls 45
footballs 105
small cars 75

Answers

First, we compute the highest common factor between the numbers of toys. The highest common factor for 45, 105 and 75 is 15. Therefore, we will need 15 shelves. On each shelf, there will be 45/15 = 3 dolls, 105/15 = 7 footballs and 75/15 = 5 small cars

Which BEST describes the construction of a triangle if given one side length of 10 cm and one right angle?
A)
Unique triangle


B)
More than one triangle


C)
Triangle not possible


D)
Cannot be determined

Answers

B, is the answer! :))))))))))))))

Answer:

b

Step-by-step explanation:

A submarine dives 300 feet every 2 minutes,and 6750 feet every 45 minutes.Find the constant rate at which he submarine dives.Give your answer in feet per minute and in feet per hour.

Answers

The answer is 150 feet/minutes and 9000 feet/hour

In order to find the constant rate per minute, we just need to divide the diving distance with the time needed to do so.

300/ 2 minutes = 150 feet/ minutes
6750/45 minutes = 150 feet/minutes   . . . .proof there is no acceleration


So, the constant rate per hour will be
150x60 = 9000 feet/hour

Given that the volume decreases at a rate of 3 cubic meters per minute, find the rate of change of an edge, in meters per minute, of the cube when the volume is exactly 64 cubic meters

Answers

V=L³
L= ³√V or V^⅓
dL/dV= ⅓V ^(⅓-1) = ⅓V^-⅔

dV/dt= -3m³M-¹

dL/dt= dV/dt • dL/dV
dL/dt = -3 • ⅓V^-⅔
dL/dt = -V^-⅔
dL/dt = -(64)^-⅔
dL/dt = - (4)-²
= -1/16 mM-¹

Shelly used exactly 1/ 3 of a cup of oil and 3/ 8 of a cup of water in a recipe. How many cups of liquid did Shelly use in all?

Answers

the answer would be 17/24 cups of liquid. hope that helped

Answer: =[tex]\dfrac{17}{24}[/tex]

Step-by-step explanation:

Given : The amount of oil is used  in a recipe. = [tex]\dfrac{1}{3}[/tex]

The amount of water used in a recipe = [tex]\dfrac{3}{8}[/tex]

The total number of cups of liquid used by Shelly:-

[tex]\dfrac{1}{3}+\dfrac{3}{8}=\dfrac{8+3\times3}{24}\\\\\=\dfrac{8+9}{24}=\dfrac{17}{24}[/tex]

Hence, the total number of cups of liquid used in all =[tex]\dfrac{17}{24}[/tex]

Bart bought a digital camera with a list price of $219 from an online store offering a 6 percent discount. He needs to pay $7.50 for shipping. What was Bart's total cost?
$205.86
$211.50
$213.36

Answers

$213.36 is the total
One way to calculate the price of the digital camera after discount is to subtract 6% from 100% (obtaining 94%) and then taking the appropriate percentage of the full list price:  (1.00-0.06)($219) = $205.86.

Now add the $7.50 shipping cost to    $205.86:  $205.86 + $7.50 = $213.36
(answer)

Twenty different books are to be put on five book shelves, each of which holds at least twenty books.

Answers

Hello There!

The total number of different arrangements is 10,628.

Hope This Helps You!
Good Luck :) 

- Hannah ❤

ABCD is a trapezoid. = 2.5 cm, and = 4 cm, and the area = 6.5 cm2. What is the altitude of the trapezoid?

Answers

6.5 = 1/2(2.5 + 4) h
6.5 = 1/2(6.5)h
6.5 = 3.25 h
h = 6.5 / 3.25
h = 2

answer
the altitude of the trapezoid is 2 cm

Answer:

Altitude of the trapezoid is 2 cm.

Step-by-step explanation:

ABCD is a trapezoid. Since two bases of the trapezoid are

B1 = 2.5 cm and B2 = 4 cm.

Area given is 6.5 cm²

Then we have to calculated he altitude of the trapezoid.

Now we know the formula of area of the trapezoid = [tex]\frac{1}{2}[/tex] ( Base1 + Base2)

By putting the values in the formula

6.5 =  [tex]\frac{1}{2}[/tex] ( 2.5 + 4 ) × h

6.5 =  [tex]\frac{6.5}{2}[/tex] × h

h =  \frac{2\times 6.5}{6.5} = 2 cm.

Answer is altitude of the trapezoid is 2 cm.

Distribution with a mean of 100 and standard deviation of 15...

What is the percentile score of
112?
82?

Answers

Use the z-score:
                                      112 - 100
For 112, the z-score is --------------- = 12/15, or 0.8.  
                                             15

Next, find the AREA under the standard normal curve TO THE LEFT OF 0.8.

Use either a z-score table or a calculator for this purpose.

Using my calculator, I found that this area is 0.532.  That places 112 in the 53rd percentile.

82 would be in a lower percentile:  the 12th percentile.

Let me know if you have questions about how to use a calculator to do these calculations.

The percentile scores for a distribution with a mean of 100 and a standard deviation of 15, the z-scores for 112 and 82 are 0.8 and -1.2, respectively.

Calculating Percentile Scores

To determine percentile scores for the values given in the original student question, we need to calculate the z-scores for 112 and 82 from a distribution with a mean of 100 and a standard deviation of 15.

To find the z-score, use the formula:

Z = (X - mu) / sigma

Where X is the raw score, \\mu is the mean, and \\sigma is the standard deviation.
For 112:

Z = (112 - 100) / 15

Z = 12 / 15

Z = 0.8
For 82:

Z = (82 - 100) / 15

Z = -18 / 15

Z = -1.2

Once the z-scores are calculated, we can look up the corresponding percentiles in a standard normal distribution table.

A z-score of 0.8 corresponds to approximately the 78.81st percentile, meaning about 78.81% of the scores are below 112.

A z-score of -1.2 corresponds to approximately the 11.54th percentile, meaning about 11.54% of the scores are below 82.

Carlos has 7 times as many red toy cars as blue toy cars. He has 56 total cars. How many more red cars does he have?

Answers

let x = blue cars

 so 7x = red cars

x +7x = 56

8x = 56

x = 56/8 =7 blue cars

7*7 =49 red cars

49-7 =42 more red cars

What is the value of mc009-1.jpg?
–34
–2
10
34

the pic is the .jpg

Answers

Final answer:

The value of the expression -4²+(5-2)(-6) is -34 when following the standard rules of arithmetic.

Explanation:

The value of the expression −4²+(5−2)(−6) can be determined by first calculating the power and then performing the operations inside the parentheses, followed by the multiplication and addition/subtraction.

The power of −4² is 16 because the negative sign is not inside the parentheses, so it is not squared, and 16 will be considered as a negative number here (-16).

Next, we calculate the value within the parentheses (5−2), which gives us 3.

Then we multiply 3 by −6, which equates to −18. Finally, we add the two results: −16 + (−18) = −16 −18 = −(16 + 18) = −(34), resulting in the value −34.

Consider the following equation:
f′(a)=limh→0 (f(a+h)−f(a))/h

Let f(x)=3√x If a≠0, use the above formula to find f′(a)=
Show that f′(0) does not exist and that f has a vertical tangent line at (0,0)

Answers

so you would plug in 0 for a from the beginning since this is numerical slope definition of a derivative

Final answer:

To find the derivative of f(x) = 3√x at a nonzero point, use the definition of the derivative with limits. The derivative at x=0 does not exist because the function has an infinite slope at this point, demonstrated by the absence of a limit, signifying a vertical tangent line at (0,0).

Explanation:

To find f'(a) for f(x) = 3√x when a ≠ 0, we can use the given definition of the derivative:
f'(a) = limh→0 (f(a+h) – f(a)) / h.
To show that f'(0) does not exist and that f has a vertical tangent line at (0,0), we need to evaluate the limit as h tends to zero for the derivative definition applied at a = 0. Since the square root function is not differentiable at 0 (due to the function having an infinite slope at this point), the limit will not exist, indicating that the derivative at 0 does not exist, and the graph of f exhibits a vertical tangent at that point.

A soccer coach purchased one goal and some soccer balls for the team. The expression 180 + 15x represents the cost before tax. What do the different parts of the expression model? Drag the parts of the expression into the boxes to match each description.

Answers

The expression [tex]180+15x[/tex] consists of ONE CONSTANT [180] and another VARIABLE EXPRESSION [15x].

Since the coach purchased ONE GOAL, this corresponds to the CONSTANT, which is 180. 180 is the price of the goal.

Since coach purchased several soccer balls, but doesn't say how many, it is the variable part, 15x, where

either 15 is price of ball and x is the number of balls, OR15 is the number of balls and x is the price of each

ANSWER:

180 represents the price of the goal

15x represents the total price of the soccer balls

Answer:

180 represents the price of the goal

15x represents the total price of the soccer balls

Step-by-step explanation:

During her first year of subscribing to a newspaper, Christie paid $48. During each subsequent year, the annual cost was 1.5 times the price paid the previous year. Which of the following equations may be used to calculate the total cost, C, of subscribing to the newspaper after n years?

Answers

Assuming that n = 0 when we focus on the first year, C = $48*1.5^n would represent the cost for the 2nd, 3rd, 4th, .... , years.

Check:  $48(1.5)^0 = $48(1) = $48 (correct)
             $48(1.5)^1 = $48(1.5) = $72 (correct)
              $48(1.5)^2 = $48(2.25) = $108

These results are as expected.

Which fraction is less than 1/2 a.3/8 b.5/8 c.5/7 d.9/16

Answers

3/8 because half of 8 would be 4/8
You would find it much easier to compare these fractions if you'd work with a common denominator.  In this problem the common denominator is 16 (actually, the LCD is 16*7, or 112, but let's continue anyway):

Then we'll be working with 8/16:   a.6/16 b.10/16 c.5/7 d.9/16, instead of with 1/2 a.3/8 b.5/8 c.5/7 d.9/16.

Which fraction is less than 1/2?  Ask yourself:  which fraction is less than 8/16?  Only (a) satisfies this:  6/16, or 3/8, is smaller than 1/2.

4 is to 5 as 10 is to a


A.8
B.12
C.12.5
D.20

Answers

Use a proportion.

4 is to 5 as 10 is to a

4/5 = 10/a

4a = 5 * 10

4a = 50

a = 12.5

Answer: C. 12.5

Don tracked the price of gas for several months. In January gas cost $2.65, in February the price had risen $0.56, in March decreased $0.23, in April risen $1.02, and in May decreased $0.48. By how many dollars has the price of gas changed from January to May?

Answers

Starting price is 2.65, increased by .56

2.65+.56=3.21

Price is 3.21, decreased by .23

3.21-.23=2.98

Price is 2.98, increased by 1.02

2.98+1.02= 4

Price is 4, decreased by .48

4-.48=3.52

Now find the difference from the starting price (January) from the end price (May)

3.52-2.65=.87

The difference from gas prices is $.87

The solution is, By $.87 dollars has the price of gas changed from January to May

What is Subtraction?

Subtraction is the process of taking away a number from another. It is a primary arithmetic operation that is denoted by a subtraction symbol (-) and is the method of calculating the difference between two numbers.

here, we have,

given that,

Starting price is 2.65, increased by .56

2.65+.56=3.21

Price is 3.21, decreased by .23

3.21-.23=2.98

Price is 2.98, increased by 1.02

2.98+1.02= 4

Price is 4, decreased by .48

4-.48=3.52

Now find the difference from the starting price (January) from the end price (May)

3.52-2.65=.87

The difference from gas prices is $.87.

Hence, The solution is, By $.87 dollars has the price of gas changed from January to May.

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Which of the following is the simplified form of the seventh root of x times the seventh root of x times the seventh root of x ?

Answers

When multiplying numbers of the same base , we add the powers.
Example:
2^2 * 2^3 = 2^(2+3) = 2^5

For the givens:
The seventh root of x can be written as x^(1/7)
Now, we need to multiply x^(1/7) by x^(1/7) by x^(1/7)
These numbers have the same base which is "x", therefore, we will just add the power.
This means that:
x^(1/7) * x^(1/7) * x^(1/7) = x^(1/7 + 1/7 + 1/7) = x^(3/7)

Therefore, the correct choice is the first one: x^(3/7)

a homeowner has 200 feet of fence to enclose an area for a pet.

(a) if the area is given by A(x)=X(100-x), what dimension maximize the area inside the fence?

(b) what is the maximum area?

(c) determine the domain and range of A in this application.

Answers

Answer:(a) x = 50 maximizes the area. We assume that means 50 ft × 50 ft(b) 2500 ft²(c) domain: 0 ≤ x ≤ 100; range: 0 ≤ A ≤ 2500Step-by-step explanation:

(a) The function describes a parabola that opens downward. The value of A(x) is zero when x=0 and when x=100. The vertex (maximum) is halfway between those zeros, at x=50. The dimensions are 50 and 100-50 = 50. The maximum area pen will be 50 ft square.

(b) A(50) = (50 ft)² = 2500 ft² . . . the maximum area

(c) A(x) will be negative if x < 0 or x > 100, so the domain is 0 ≤ x ≤ 100.

The value of A(x) ranges from 0 to its maximum, 2500. Hence the range is 0 ≤ A(x) ≤ 2500.

Final answer:

For a rectangular fenced area, the dimensions that maximize the area are 50 feet by 50 feet, given a total of 200 feet of fence. The maximum possible area is 2500 square feet. The domain for this function is [0, 100] and the range is [0, 2500].

Explanation:

This problem deals with maximizing an area given a certain length of fencing. It is a part of optimization problems often encountered in calculus. Firstly, we understand that a rectangle will give maximum area for a fixed perimeter. Considering a rectangle, the dimensions would be x and 100-x, where x is one of the sides of the rectangle.

(a) To find the dimension that maximizes the area, we first need to find the derivative A'(x) of A(x), which equals to -2x + 100. Setting A'(x) to zero gives us x = 50. That means the dimensions that will give us maximum area are 50 feet by 50 feet.

(b) Substituting x = 50 back into the original function, we find that the maximum area is A(50)=50(100-50)=50*50=2500 square feet.

(c) For the domain of A in this application, it would be all possible values of x. So, x could be any number from 0 to 100 (both inclusive). The range of A would be from 0 to the maximum value, 2500 square feet.

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Today, you deposit $10,750 in a bank account that pays 3 percent simple interest. how much interest will you earn over the next 7 years?
a. $1,935.00
b. $2,086.06
c. $2,257.50
d. $2,471.14
e. $2,580.00

Answers

using SI = PRT/100
=( 10750×3×7)/100
= 2257.5 $ (C)

if my answer is correct pls make it the brainliest

write the number 1,744,326 in expanded form

Answers

1,000,000 + 700,000 + 40,000 + 4,000 + 300 + 20 + 6
one million, seven hundred forty-four thousand, three hundred twenty-six.

Find the AGI and taxable income
gross income $23670
Adjustments $0
1 exception $8200
Deduction 0

Answers

Don't know if you already took the test or not but the answer should be 
23670 and $15,470.

A G I = Adjustable Gross income,

1 exception = $ 8200,

A G I= Total Income (Gross Income + Amount earned through other means) - (Adjustments +Deduction)

= ($ 23670+$8200)-($ 0 + $0)

 = $ 31,870

1 exception = $ 8200, there may be many reasons for exception.

So, Taxable Income = Gross Income - 1 Exception

                                  = $ 23670 - $ 8200

                                  =  $ 15,470


Scores on a certain test are normally distributed with a variance of 88. a researcher wishes to estimate the mean score achieved by all adults on the test. find the sample size needed to assure with 95 percent confidence that the sample mean will not differ from the population mean by more than 3 units.

Answers

To solve for the problem, the formula is:

n = [z*s/E]^2

where:

z is the z value for the confidence interval

s is the standard deviation

E is the number of units

 

So plugging that in our equation, will give us:

= [1.96*9.38/3]^2

= (18.3848/3)^2

= 6.1284^2

= 37.5 or 38

mr. renato had $150 in his bank account. he deposited $50. acuple of days later he withdrew $20. a week later he deposited $75 .the next week he withdrew $100. what is mr. Renato balance after all the transactions

Answers

He starts out with 150. 
150+ 50+200
200-20=180
180+75= 255
255-100= 155
After all the transactions, he had $155.

the GCF of the following numbers. 32 and 40

Answers

The answer should be 8.

Differentiate f and find the domain of f. (enter the domain in interval notation.)f(x) = ln(x2 − 12x)derivative f '(x) = 2x−12x2−12x​ correct: your answer is correct.domain

Answers

f(x) = ln(x² - 12x)
The derivative is
[tex]f'(x)= \frac{2x-12}{x^{2}-12x} [/tex]

f(x) is undefined when x² - 12x = x(x - 12) = 0
That is, when x = 0 or x = 12.
Therefore the domain is (-∞, 0)∪(0,12)∪(12, ∞)

Answer:
The derivative is
[tex]f'(x) = \frac{2x-12}{x^{2}-12x} [/tex]
The domain is
(-∞, 0)∪(0, 12)∪(12,∞)



A= P(1+nr) ; solve for r

Answers

the answer is r = -1/n+A/n

A sweater is on sale for
20% off the regular price.
The sale price is $60.

What is the regular price of the sweater?

Answers

$75: is the correct answer.
Set up an equation

X(.20)=60
x=75

Answer:

$48

Step-by-step explanation:

List price = $60.00

Discount = 20% .

Hence the new price is (100-20)% = 80% of original price .

=> price = $ 60* 80/100

=> price = $ 48

katie and carol bought toys for charity toy drive.katie bought 125 dolls for 13$ each. carol bought 65 toy boats for 32$ each.who spent more money altogher

Answers

the answer is carol
125 x 13 = 1625
65 x 32 = 2080
take 125* 13= 1625 Katie spending
then
take 65*32= 2080 Carol spending

You are enrolled in a wellness course at your college. You achieved grades of 70, 86, 81, and 83 on the first four exams. The fina exam counts the same as an exam given during the semester. A.) If x represents the grade on the final exam, write an expression that represents your course average (arithmetic mean). B.) If your average is greater than or equal to 80 and less than 90, you will earn a B in the course. Using the expression from part A for your course average, write a compound inequality that must be satisfied to earn a B.

Answers

Note that there are 5 exams altogether:  4 hour exams and 1 final exam.  Let the grade on the final be x.

The arith. mean of these 5 grades would be
                                                                        70+ 86+ 81 + 83 + x
                   course grade = arith. mean = -------------------------------------
                                                                                        5

The answer provides an expression for the course average and a compound inequality to earn a B in a wellness course.

Expression representing the course average: 1/5(70 + 86 + 81 + 83 + x)

Compound inequality for earning a B: 80 ≤ 1/5(70 + 86 + 81 + 83 + x) < 90

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