Literal Equations 3c4d9

Kuta Software - Infinite Algebra 1

Name___________________________________

Literal Equations

Date________________ Period____

Solve each equation for the indicated variable. 1) gx , for x

2) ux , for x

3) zmx , for x

4) gca , for a

5) uxk , for x

6) gcx , for x

k 7) u , for a a

8) gxc , for x

9) am , for a

10) xc , for x

11) amn p , for a

13) acdr , for a

12) u

ak , for a b

14) xmnp , for x

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15) zb

m , for a a

17) gbca , for a

19) xxg , for x

21) g

xc , for x x

16) gxcy , for x

18) gcab , for a

20) g

a , for a a

22) xmxz , for x

23) ukaba , for a

24) ukxyx , for x

25) uba , for a

26) zab , for a

27) gcaba , for a

28) an p , for a

29) xrd , for x

30) u

a , for a ka

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Kuta Software - Infinite Algebra 1

Name___________________________________

Literal Equations

Date________________ Period____

Solve each equation for the indicated variable. 1) gx , for x x

g 

3) zmx , for x xzm

2) ux , for x x

u 

4) gca , for a a

g c

5) uxk , for x

6) gcx , for x

xuk

xgc

k 7) u , for a a a

k u

9) am , for a a

 m

11) amn p , for a a

n p m

13) acdr , for a acdr

8) gxc , for x x

g c

10) xc , for x x

12) u

c 

ak , for a b

a

ub k

14) xmnp , for x x

np m

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15) zb a

m , for a a

gb c

19) xxg , for x x

21) g

 g

xc , for x x

x

c g

23) ukaba , for a a

u kb

25) uba , for a a

ub 

27) gcaba , for a a

g cb

29) xrd , for x x

xgcy

m zb

17) gbca , for a a

16) gxcy , for x

rd 

18) gcab , for a a

20) g

gb c

a , for a a

a

 g

22) xmxz , for x x

z m

24) ukxyx , for x x

u ky

26) zab , for a a

zb 

28) an p , for a a

n p 

a , for a ka  a uk

30) u

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