Literal Equations Practice Problems

Literal Equations Practice Problems

Multiple Choice

Solve the equation for 'a'.

 $z=b-m+a$  

•  $a=z-b+m$  

•  $a=z-m-b$  

•  $a=z+b+m$  

•  $a=-m+b+z\$  

Multiple Choice

Solve the equation for x.

 $g=x+c+y$  

•  $x=-g-c-y$  

•  $x=-g-c+y$  

•  $x=c-g+y$  

•  $x=g-c-y$  

Multiple Choice

Solve the equation for 'a'.

 $am=pn$  

•  $a=-\frac{m}{pm}$  

•  $a=-pnm$  

•  $a=\frac{pn}{m}$  

•  $a=pnm$  

Multiple Choice

Solve the equation for 'a'.

 $u=b-ka$  

•  $a=ku-kb$  

•  $a=\frac{-u-b}{k}$  

•  $a=\frac{-u+b}{k}$  

•  $a=\frac{k}{-u+b}$  

Multiple Choice

Solve the equation for 'x'.

 $u=\frac{xy}{k}$  

•  $x=uk-y$  

•  $x=\frac{uk}{y}$  

•  $x=-\frac{y}{uk}$  

•  $x=-uky$  

Multiple Choice

Solve the equation for 'a'.

 $\frac{a}{c}=\frac{d}{r}$  

•  $a=-\frac{r}{cd}$  

•  $a=cd+r$  

•  $a=-\frac{cd}{r}$  

•  $a=\frac{cd}{r}$  

Multiple Choice

Solve the equation for 'x'.

 $\frac{c}{x}=rd$  

•  $x=\frac{c}{rd}$  

•  $x=\frac{rd}{c}$  

•  $x=crd$  

•  $x=c-rd$  

Multiple Choice

Solve the equation for 'x'.

 $\frac{c}{x}=d-r$  

•  $x=cd+cr$  

•  $x=-\frac{c}{d+r}$  

•  $x=cd-cr$  

•  $x=\frac{c}{d-r}$  

Multiple Choice

Solve the equation for 'x'.

 $z=-5mx-4yx$  

•  $x=\frac{z}{5m+4y}$  

•  $x=\frac{z}{-5m-4y}$  

•  $x=-\frac{z}{-5m+4y}$  

•  $x=-\frac{z}{-5m-4y}$  

Multiple Choice

Solve the equation for 'x'.

 $u=-4kx+yx$  

•  $x=-4uk+uy$  

•  $x=u+4k-y$  

•  $-\frac{u}{4k-y}$  

•  $x=4uk-uy$  

Multiple Choice

Solve the equation for 'x'.

 $u=-4kx-x$  

•  $x=-\frac{u}{-4k+1}$  

•  $x=\frac{u}{-4k-1}$  

•  $x=\frac{4k+1}{u}$  

•  $x=\frac{-4k-1}{u}$  

Multiple Choice

Solve the equation for 'x'.

 $z=x+yx$  

•  $x=\frac{z}{1+y}$  

•  $x=-z+1-y$  

•  $x=\frac{z}{1-y}$  

•  $x=\frac{1+y}{z}$  

Open Ended

Whats left over when I remover 'x' from both terms? 

 $-4xy+3x$  

Pause

Open Ended

Whats left over when you remove 'x' from both terms?

 $9cx+x$  

Pause

Open Ended

Whats left over when you remove 'x' from both terms?

 $x+10bx$  

Pause