Mike measured the volume of liquids in his science experiment. Sample A had a volume of 4.828 liters. Sample B had a volume of 0.17 liters. The volume of Sample A is how many times the volume of Sample B?

Answers

Answer 1

Answer:

Answer: 28.4

Step-by-step explanation:

Given : Mike measured the volume of liquids in his science experiment. Sample A had a volume of 4.828 liters. Sample B had a volume of 0.17 liters.

Then, the number of times volume of Sample A is greater than the volume of Sample B is given by :-

$\frac{\text{Volume of Sample A}}{\text{volume of Sample B}}\n\n=(4.828)/(0.17)\n\n =28.4$

Hence, the volume of Sample A is 28.4 times the volume of Sample B.

Answer 2

Answer: you have to divide 4.828 and .17 and you will get 28.4

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What two numbers added equal 40 but when subtracted equal 10? PLZ!!!!!!!!!!!!!!!!!!!! HELPPPPPPPPPPPPPPPPPPPP

Answers

Answer:

25 and 15

You can easily make a system of equations:

x + y = 40

x - y = 10

Solving for x on equation 2 gets x = 10 + y.

Plugging in this into the first equation, you get 10 + y + y = 40

Thus, 10 + 2y = 40

y = 15.

Plugging this back into either equation gets x = 25.

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1. You have a square. Each side is 24 inches. What is its perimeter and area?

2. You have a rectangle. Its length is 12 and its width is 4. What is its perimeter?

3. You have a rectangle its length is 4 and its width is 14. What is its area?

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5. You have a rectangle. Its length is 4 and its width is 44. What is its perimeter?

10. the quotient is 58 and the remainder is 3. What is the number

Answers

Answer:

Step-by-step explanation: 58 - 3 = 55.

How many minutes does it take 14 people to paint 14 walls .?

Answers

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Step-by-step explanation:

Is the underlined verb in the sentence transitive or intransitive? The powerful king looked at his vast lands.

A.
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B.
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Answers

A because everything after the verb is a preposition

i think the answer is transitive

3. In the diagram below of right triangle ACB, altituDB find the length of CD in simplest radical form4,

Answers

ACB, ACD and DCB are all right triangles. We can then represent the relationships of their legs through the Pythagorean theorem.

For triangle ACB:
7^2=(AC)^2+(BC)^2 (1)

For triangle ACD:
(AC)^2=3^2+(CD)^2 (2)

For triangle DCB:
(BC)^2=(CD)^2+4^2 (3)

To make things simpler, we let
(AC)=x
(BC)=y
(CD)=z

Hence we have:
49=x^2+y^2 (1)
y^2=z^2+16 (2)
x^2=9+z^2 (3)

To solve for the unknown c, let us first substitute equation (2) in (1)
49=x^2+z^2+16
33=x^2+z^2 (4)

Then, we can substitute equation (3) in (4)
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z^2=12
z=2sqrt(3)

Thus, the length of z or (CD) is 2sqrt(3) in simplest radical form.

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