Carli is painting all the bedrooms in her house the same color paint. She has 3 full walls and another of a wall left to paint. However, she has used almost all of her paint and only has of a gallon left. (6.NS. B. 3) 3 a. How much paint can she use on each wall in order to have enough to paint the remaining 3 walls? 403 3 b. How much paint will be used on the of a wall? 4

Carli is painting all the bedrooms in her house the same color paint She has 3 full walls and another of a wall left to paint However she has used almost all of class=


Answer :

a) Amount of paint she can use on each wall is 1/10

b) Amount of paint that will be used for 3/4 wall is 3/40

Explanation:

a) Total wall to be painted = 3 walls + 3/4 of a wall = 3 3/4 walls

Total wall to be painted =15/4

Amount of paint left to be used = 3/8

To get the number of paint she can use on each wall, we would divide the number of paint left by the total walls

[tex]\begin{gathered} \frac{\frac{3}{8}}{3\text{ 3/4}}=\frac{\frac{3}{8}}{\frac{15}{4}} \\ =\text{ 3/8 }\div\text{ 15/4} \\ we\text{ apply the KCF: k}eep,\text{ change, flip} \end{gathered}[/tex]

We keep the first fraction, change the sign to multiplication and flip the 2nd fraction.

[tex]\begin{gathered} \text{Flip 2nd fraction = flip 15/4= 4/15} \\ \text{Change sign} \\ \frac{3}{8}\times\frac{4}{15}=\frac{3\times4}{8\times15} \\ =\text{ }\frac{1}{10} \end{gathered}[/tex]

The number of paint she can use on each wall is 1/10

b) If the number of paints for each wall = 1/10

1 wall = 1/10 paint

let the number of paints for 3/4 = y

1 walls = 1/10 paint

3/4 wall = y

cross multiply:

y(1) = 3/4 (1/10)

y = 3/40

Amount of paint that will be used for 3/4 wall is 3/40