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ANEK [815]
4 years ago
8

What is the final balance for the investment?

Mathematics
1 answer:
xxMikexx [17]4 years ago
3 0
$23,152.50

Start: $20,000
1st year: $20,000 + $1,000.00 = $21,000
2nd year: $21,000 + $1,050.00 = $22,050
3rd year: $22,050 + $1,102.50 = $23,152.50
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Purple paint:mix 2 quarts of red paint for every3quarts of blue paint. How many blue paint is needed to make 35 quarts of purple
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Answer: 21 quarts of blue paint

Step-by-step explanation: To make a batch of purple paint, it is necessary 2 quarts of red and 3 quarts of blue, resulting in 5 quarts of purple.

So, to make 35 quarts of purple:

5x = 35

x = 7

It is needed, in total, 7 quarts of purple.

As, the ratio is 2 quarts of red to 3 quarts of blue:

Blue: 7 x 3 = 21

For 35 quarts of purple paint, it's necessary 21 quarts of blue paint.

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Can Someone Please help me it is 7th grade math <br> Thank You
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3 assignments incomplete.

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context: 75% can be rewritten as 0.75

12 × 0.75 = 9 assignments completed.

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A sample of 2,500 people was asked how many cups of coffee they drink in the morning. You are given the following sample informa
Misha Larkins [42]

Answer: V(X) = 0.96

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For a discrete frequency distribution is calculated following the steps:

1) Determine expected value or mean:

E(X)=\frac{\Sigma xf}{\Sigma f}

E(X)=\frac{0(700)+1(900)+2(600)+3(300)}{2500}

E(X) = 1.2

2) Multiply frequency and the squared difference of x and expected value:

f(x-E(X))^{2}

700(0-1.2)^{2}=1008\\900(1-1.2)^{2} = 36\\600(2-1.2)^{2} = 384\\300(3-1.2)^{2} = 972

3) Add them:

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4) Divide the sum per frequency total:

V(X)=\frac{\Sigma [f(x-E(X))^{2}]}{\Sigma f}

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The variance of the number of cups of coffee is <u>0.96</u>.

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