Twins Maggie and Dana and their friend Rebecca were celebrating their tenth birthdays with a party at the beach. The first fun activity was water games. As Chelsea arrived, she observed that 1/3 of the kids were playing with beach balls, 40% were exploring underwater with goggles, and .25 were floating on tubes.

Answers

Answer 1

Answer: 33.33% beach balls, 40% goggles, 25% tubes.
.33 people with beach balls, .40 had goggles, .25 were on tubes.
1/3 had beach balls, 2/5 people had goggles, 1/4 people had tubes.

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Sally has 2 cups of flour .she uses 3/4 cup to bake muffins and 3/8 cup flour to bake cookies and 3/8 cup flour for pancakes .how much flour does Sally have left?

Answers

Hai
Sally has 2 cups of flour .she uses 3/4 cup to bake muffins and 3/8 cup flour to bake cookies and 3/8 cup flour for pancakes .how much flour does Sally have left?

1/2

I believe the best answer would be 1/2 a cup of flour
I hope this helped

What is the best estimate of 23% of 60?

Answers

13 is really close. 13.8 is exact

15 your answer is 15

Keiko bought 3 pounds of fruit how many ounces of fruit salad did Keiko buy

Answers

the answer is 48 ounces because you do 16×3

1. At a refreshment stand, 73% of the beverages are cold and 43% of the beverages are caffeinated. Of the total beverages at the refreshment stand, 37% are cold caffeinated beverages. Beverages are only hot or cold and caffeinated or decaffeinated. What percentage of the total beverages are hot decaffeinated beverages?

Answers

Answer:

Therefore, 94% of the total beverages are hot decaffeinated beverages.

Step-by-step explanation:

Let's break down the information given step by step to find the percentage of hot decaffeinated beverages:

73% of beverages are cold.

43% of beverages are caffeinated.

37% of beverages are cold and caffeinated.

To find the percentage of hot decaffeinated beverages, we can first find the percentage of cold caffeinated beverages, and then use that information to find the percentage of hot caffeinated beverages.

Percentage of cold caffeinated beverages = Percentage of beverages that are both cold and caffeinated = 37%

Now, let's find the percentage of hot caffeinated beverages:

Percentage of hot caffeinated beverages = Percentage of caffeinated beverages - Percentage of cold caffeinated beverages = 43% - 37% = 6%

Since beverages are only hot or cold and caffeinated or decaffeinated, the sum of the percentages of hot and cold caffeinated beverages should be equal to the total percentage of caffeinated beverages:

Percentage of hot caffeinated beverages + Percentage of cold caffeinated beverages = Percentage of caffeinated beverages 6% + 37% = 43%

Now, let's find the percentage of hot decaffeinated beverages:

Percentage of hot decaffeinated beverages = 100% - Percentage of hot caffeinated beverages = 100% - 6% = 94%

Therefore, 94% of the total beverages are hot decaffeinated beverages.

Step-by-step explanation:

Let's look at this question step by step.

Cold and hot beverages.

--> 73% and 27%

Caffeine or decaffeinated

--> 43% and 57%

Then it has said that 37% are cold caffeinated beverages.

Which means 100% minus 37% would be 63%.

Answer is 63%.

Write and solve a problem involving money that can be solved with a multiplication equation.

Answers

4x = 16

Problem:- Mary has 16 dollars and wants to buy some candy. Each candy is worth 4 dollars. How much candy did she buy if she spent all her cash?

4x = 16
4x/4 = 16/4
x = 4

Answer; She bought 4 pieces of candy

A graphic designer created a logo on 8 1/2 by 11 inch paper. In order to place on a business card the logo needs to be 1 7/10 inches by 2 1/5. What is the scale factor of the dilation?

Answers

k - scale factor
a = 8 1/2
b = 11
a₁ = 1 7/10
b₁ = 2 1/5

$k = (a_1)/(a)=\frac{b_1}b\n\n\n(a_1)/(a)=(1 (7)/(10))/(8\frac12)=1 (7)/(10):8\frac12=(17)/(10):\frac{17}2=(17)/(10)\cdot\frac2{17}=\frac15\cdot\frac11=\frac15\n\n\n(b_1)/(b)=(2 (1)/(5))/(11)=2\frac15:11=(11)/(5)\cdot\frac1{11}=\frac15\cdot\frac11=\frac15 \n\n\n(a_1)/(a)=\frac{b_1}b=\frac15\ \ \ \implies\ \ \ k=\frac15$

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Cost of a sled:$99.50 Markup:95% find the selling price

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