11.4 Solving equations of the form ax=b and x/a=b  (Page 2/2)

${\displaystyle \frac{3x}{8}=6}$

${\displaystyle -y=3}$

${\displaystyle -k=-2}$

${\displaystyle 5m+7\text{=}-\text{13}}$

${\displaystyle -3a-6=9}$

${\displaystyle 2a+\text{10}-3a=9}$

${\displaystyle \text{11}x-4-\text{13}x=4x+\text{14}}$

${\displaystyle -3m+8=-5m+1}$

${\displaystyle 5y+8y-\text{11}\text{=}-\text{11}}$

${\displaystyle 7x=\text{42}}$

${\displaystyle 8x=\text{81}}$

${\displaystyle \text{10}x=\text{120}}$

${\displaystyle \text{11}x=\text{121}}$

${\displaystyle -6a=\text{48}}$

${\displaystyle -9y=\text{54}}$

${\displaystyle -3y\text{=}-\text{42}}$

${\displaystyle -5a\text{=}-\text{105}}$

${\displaystyle 2m\text{=}-\text{62}}$

${\displaystyle 3m\text{=}-\text{54}}$

${\displaystyle \frac{x}{4}=7}$

${\displaystyle \frac{y}{3}=\text{11}}$

${\displaystyle \frac{-z}{6}\text{=}-\text{14}}$

${\displaystyle \frac{-w}{5}=1}$

${\displaystyle 3m-1\text{=}-\text{13}}$

${\displaystyle 4x+7\text{=}-\text{17}}$

${\displaystyle 2+9x\text{=}-7}$

${\displaystyle 5-\text{11}x=\text{27}}$

${\displaystyle \text{32}=4y+6}$

${\displaystyle -5+4=-8m+1}$

${\displaystyle 3k+6=5k+\text{10}}$

${\displaystyle 4a+\text{16}=6a+8a+6}$

${\displaystyle 6x+5+2x-1=9x-3x+\text{15}}$

${\displaystyle -9y-8+3y+7=-7y+8y-5y+9}$

${\displaystyle -3a=a+5}$

${\displaystyle 5b\text{=}-2b+8b+1}$

${\displaystyle -3m+2-8m-4=-\text{14}m+m-4}$

${\displaystyle 5a+3=3}$

${\displaystyle 7x+3x=0}$

${\displaystyle 7g+4-\text{11}g=-4g+1+g}$

${\displaystyle \frac{5a}{7}=\text{10}}$

${\displaystyle \frac{2m}{9}=4}$

${\displaystyle \frac{3x}{4}=\frac{9}{2}}$

${\displaystyle \frac{8k}{3}=\text{32}}$

${\displaystyle \frac{3a}{8}-\frac{3}{2}=0}$

${\displaystyle \frac{5m}{6}-\frac{\text{25}}{3}=0}$

( [link] ) Use the distributive property to compute ${\displaystyle \text{40}\cdot \text{28}}$ .

( [link] ) Approximating ${\displaystyle \pi }$ by 3.14, find the approximate circumference of the circle.

( [link] ) Find the area of the parallelogram.

( [link] ) Find the value of ${\displaystyle \frac{-3\left(4-\text{15}\right)-2}{-5}}$ .

( [link] ) Solve the equation ${\displaystyle x-\text{14}+8=-2\text{.}}$