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Aliun [14]
3 years ago
10

Marjorie consumed 1.5 gallons of water in one day. How many milliliters are equal to 1.5 gallons, if 1 liter = 1,000 milliliters

and 1 gallon = 3.785 liters? (3 points)
5.6775 milliliters

567.75 milliliters

5,677.5 milliliters

56,775 milliliters
Mathematics
2 answers:
BartSMP [9]3 years ago
8 0

Answer:

5,677.5 milliliters

Step-by-step explanation:

I don't know how to tell u how I got the answer

Eduardwww [97]3 years ago
7 0
First step is to convert gallons to liters. The equation would be 1.5(3.785) = x.
Solve for x, so that you convert 1.5 gallons to liters, equaling 5.6775 liters. Then, you convert liters to milliliters. 5.6775 liters = 5677.5 milliliters. 
The answer is the third answer, 5677.5 ml.
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Answer the 3 screenshotted questions below. 30 points!
Triss [41]

Answer:

13.  36a^2b^4π  

14. 16x^3y^4π

15. -\frac{c^3}{4a^7b^3}

Step-by-step explanation:

13.

A = π * r^2

r = 6ab^2

A = π*  (6ab^2)^2

A = π * (6ab^2)(6ab^2)

A = π * 36a^2b^4

A = 36a^2b^4π  

14.

V = π * r^2 * h

r = 2x

h = 4xy^4

V = π * (2x)^2 * 4xy^4

V = π * 4x^2 * 4xy^4

V = π * 16x^3y^4

V = 16x^3y^4π

15. \frac{3a^{-4}b^2}{-12a^3b^5c^{-3}} = -\frac{c^3}{4a^7b^3}

\frac{3a^{-4}b^2}{-12a^3b^5c^{-3}}

\frac{a^{-4}}{-4a^3b^5c^{-3}}

\frac{b^2}{-4^{3+4}b^5c^{-3}}

\frac{b^2}{-4^7b^5c^{-3}}

\frac{1}{-4a^7b^{5-2}c^{-3}}

\frac{1}{-4a^7b^3c^{-3}}

\frac{c^3}{-4a^7b^3}

-\frac{c^3}{4a^7b^3}

Hope this helps!

3 0
3 years ago
A group consists of fivefive men and fivefive women. ThreeThree people are selected to attend a conference. a. In how many ways
dem82 [27]

a).  Three people can be selected from a group of ten in

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b).  Three women can be selected from a group of five women in

(5 · 4 · 3) = <em>60 ways</em>.

(But every group of 3 different women can be selected in 6 different ways.  So there are actually only (60/6) = 10 different groups of 3 different women.)

   

c).  Start with 3 men and 3 women.

The probability of the first selection being a woman is (3/6) = 50% .

Then there are 3 men and 2 women.

The probability of the 2nd selection being a woman is (2/5) = 40% .

Then there are 3 men and 1 woman.

The probability of the 3rd selection being a woman is (1/4) = 25% .

The probability of all 3 selections being women is

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The probability that the selected group will consist of all women is <em> 5%</em> .

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Answer:

Figure??

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Step-by-step explanation:

5 0
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Answer:

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Step-by-step explanation:

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Which of the following expressions are equivalent to the value of -6
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Answer:

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