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1.4 Practice

Total questions: 13

Worksheet time: 36mins

Name
Class
Date
1.

Solve for y.

3x - 7y = 8

a)

y = 8 -3x + 7

b)

y = 37x − 87y\ =\ \frac{3}{7}x\ -\ \frac{8}{7}

c)

y = 37x − 8y\ =\ \frac{3}{7}x\ -\ 8

d)

y = −3x − 78y\ =\ -3x\ -\ \frac{7}{8}

2.

Solve for y. (Do NOT use spaces in your answer.)

x = 12 - xy

(a)  

3.

Solve for y.

-3x + 7 = 2y + 3

a)

y = −32x + 2y\ =\ -\frac{3}{2}x\ +\ 2

b)

y = −23x + 2y\ =\ -\frac{2}{3}x\ +\ 2

c)

y = 32x − 2y\ =\ \frac{3}{2}x\ -\ 2

4.

Solve for y.

6x -9y = 9

a)

y = −23x −1y\ =\ \frac{-2}{3}x\ -1

b)

y = 32x −9y\ =\ \frac{3}{2}x\ -9

c)

y = 23x −1y\ =\ \frac{2}{3}x\ -1

5.

Solve for y.

  34x +47y = − 6\ \frac{3}{4}x\ +\frac{4}{7}y\ =\ -\ 6  

a)

 y = −2116x −212y\ =\ \frac{-21}{16}x\ -\frac{21}{2}  

b)

 y = 2116x +212y\ =\ \frac{21}{16}x\ +\frac{21}{2}  

c)

 y = −1621x −221y\ =\ \frac{-16}{21}x\ -\frac{2}{21}  

6.

Solve for y. (Do NOT use spaces in your answer.)

 45x = 23y − 4\frac{4}{5}x\ =\ \frac{2}{3}y\ -\ 4  



(a)  

7.

Solve for s.

 h=32sh=\frac{\sqrt{3}}{2}s  

a)

 s=32hs=\frac{\sqrt{3}}{2}h  

b)

 s=23hs=\frac{\sqrt{2}}{3}h  

c)

 s=23hs=\frac{2}{\sqrt{3}}h  

8.

Solve for s.(Do NOT use spaces in your answer.)


P = 3s

(a)  

9.

 V = π r2 h3V\ =\ \frac{\pi\ r^2\ h}{3} Solve for h. 

a)

 h = 3vπ r2h\ =\ \frac{3v}{\pi\ r^2}  

b)

 h = 3v2π rh\ =\ \frac{3v^2}{\pi\ r}  

c)

 h = π r23vh\ =\ \frac{\pi\ r^2}{3v}  

10.

Solve for C.

 F = 95C + 32F\ =\ \frac{9}{5}C\ +\ 32  

a)

 C = 95F − 32C\ =\ \frac{9}{5}F\ -\ 32  

b)

 C = 59F − 1609C\ =\ \frac{5}{9}F\ -\ \frac{160}{9}  

c)

 C = −59F + 1609C\ =\ -\frac{5}{9}F\ +\ \frac{160}{9}  

11.

Solve for r.

 S = 2πrhS\ =\ 2\pi rh  

a)

 r = S2πhr\ =\ \frac{S}{2\pi h}  

b)

 r = S − 2πrr\ =\ S\ -\ 2\pi r  

c)

 r = 2πShr\ =\ 2\pi Sh  

12.

Solve for h.

 V = πr2hV\ =\ \pi r^2h  

a)

 h =Vπrh\ =\sqrt{\frac{V}{\pi r}}  

b)

 h = Vπr2h\ =\ \frac{V}{\pi r^2}  

c)

 h = V − πr2h\ =\ V\ -\ \pi r^2  

13.

Solve for r.

 V = πr2hV\ =\ \pi r^2h  

a)

 r = vπhr\ =\ \frac{v}{\pi h}  

b)

 r = Vπhr\ =\ \sqrt{\frac{V}{\pi h}}  

c)

 r = Vπh2r\ =\ \frac{V}{\pi h^2}