Radicals - Divide Binomials by Monomials (Values and Variables) (Level 3)

Math worksheet on 'Radicals - Divide Binomials by Monomials (Values and Variables) (Level 3)'. Part of a broader unit on 'Radicals - Division Intro' Learn online: app.mobius.academy/math/units/radicals_division_intro/

Divide the radical expressions and simplify the answer

$A LaTex expression showing \frac{5pxsquare root of 13px + psquare root of 5}{pxsquare root of 2px}$

a $A LaTex expression showing \frac{2p{x} to the power of 2 square root of 26 + square root of 10px}{2px}$

b $A LaTex expression showing \frac{5p{x} to the power of 2 square root of 26 + square root of 10px}{2p{x} to the power of 2 }$

c $A LaTex expression showing \frac{5p{x} to the power of 2 square root of 26 + 4square root of 10px}{2p{x} to the power of 2 }$

d $A LaTex expression showing \frac{5p{x} to the power of 2 square root of 26 + square root of 10px}{2{x} to the power of 2 }$

e $A LaTex expression showing \frac{5p{x} to the power of 2 square root of 26 - square root of 10px}{2p{x} to the power of 3 }$

Divide the radical expressions and simplify the answer

$A LaTex expression showing \frac{ysquare root of 11yr + 5square root of 2}{{y} to the power of 2 square root of 5}$

a $A LaTex expression showing \frac{ysquare root of 55yr + 5square root of 10}{5{y} to the power of 2 }$

b $A LaTex expression showing \frac{ysquare root of 55yr + 5square root of 10}{{y} to the power of 2 }$

c $A LaTex expression showing \frac{yrsquare root of 55yr + 5square root of 10}{4{y} to the power of 2 }$

d $A LaTex expression showing \frac{ysquare root of 55yr + square root of 10}{{y} to the power of 2 }$

Divide the radical expressions and simplify the answer

$A LaTex expression showing \frac{rsquare root of 5y + 3square root of 3y}{rsquare root of 3ry}$

a $A LaTex expression showing \frac{4rsquare root of 15r + 9square root of r}{3{r} to the power of 4 }$

b $A LaTex expression showing \frac{rsquare root of 15 + 9square root of r}{3{r} to the power of 2 {y} to the power of -1 }$

c $A LaTex expression showing \frac{{r} to the power of 2 square root of 30 - 9square root of 2r}{6{r} to the power of 2 }$

d $A LaTex expression showing \frac{rsquare root of 15{r to the power of -1 } + 9square root of r}{3{r} to the power of 2 y}$

e $A LaTex expression showing \frac{rsquare root of 15r + 9square root of r}{3{r} to the power of 2 }$

Divide the radical expressions and simplify the answer

$A LaTex expression showing \frac{csquare root of 2 - 3czsquare root of 3cz}{{c} to the power of 2 {z} to the power of 2 square root of 5}$

a $A LaTex expression showing \frac{2 - 3zsquare root of 15cz}{2c{z} to the power of 2 }$

b $A LaTex expression showing \frac{square root of 10 - zsquare root of 15cz}{5{z} to the power of 2 }$

c $A LaTex expression showing \frac{square root of 10 + 3czsquare root of 15z}{5c}$

d $A LaTex expression showing \frac{3square root of 10 - 3zsquare root of 15cz}{c{z} to the power of 2 }$

e $A LaTex expression showing \frac{square root of 10 - 3zsquare root of 15cz}{5c{z} to the power of 2 }$

Divide the radical expressions and simplify the answer

$A LaTex expression showing \frac{3dsquare root of 13 - d{x} to the power of 2 square root of 3}{dsquare root of 11dx}$

a $A LaTex expression showing \frac{3square root of 143dx + {x} to the power of 2 square root of 33{d to the power of -1 x}}{11d{x} to the power of 3 }$

b $A LaTex expression showing \frac{3dsquare root of 143x - {x} to the power of 2 square root of 33dx}{4dx}$

c $A LaTex expression showing \frac{3square root of 143dx - {x} to the power of 2 square root of 33dx}{11dx}$

d $A LaTex expression showing \frac{3square root of 143dx + d{x} to the power of 2 square root of 33dx}{11d{x} to the power of -1 }$

e $A LaTex expression showing \frac{3square root of 143dx + 2{x} to the power of 2 square root of 33dx}{11{d} to the power of -1 x}$

Divide the radical expressions and simplify the answer

$A LaTex expression showing \frac{c{p} to the power of 2 square root of 3c + 2{c} to the power of 2 psquare root of 5}{psquare root of 2cp}$

a $A LaTex expression showing \frac{pcsquare root of 6{p to the power of -1 } + 2csquare root of 10cp}{p}$

b $A LaTex expression showing \frac{pcsquare root of 6p + 2csquare root of 10cp}{2p}$

c $A LaTex expression showing \frac{p{c} to the power of -1 square root of 6p + 2csquare root of 10cp}{p}$

d $A LaTex expression showing \frac{pcsquare root of 6p + 2csquare root of cp}{2p{c} to the power of -2 }$

e $A LaTex expression showing \frac{csquare root of 6p + 2csquare root of 10cp}{2p}$

Divide the radical expressions and simplify the answer

$A LaTex expression showing \frac{{b} to the power of 2 square root of 13 + 2dsquare root of 5b}{square root of 7}$

A LaTex expression showing {b} to the power of 2 square root of 91 - 2dsquare root of 35{b to the power of -1 }

b $A LaTex expression showing \frac{{b} to the power of 2 square root of 91 + 2square root of 35b}{7}$

c $A LaTex expression showing \frac{{b} to the power of 2 square root of 91 + 2dsquare root of 35b}{7}$

A LaTex expression showing {b} to the power of 2 - 2dsquare root of 35b

Radicals - Divide Binomials by Monomials (Values and Variables) Worksheet