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

$A LaTex expression showing \frac{{b} to the power of 2 xsquare root of 7x + 3bxsquare root of 2b}{xsquare root of 2x}$

a $A LaTex expression showing \frac{2x{b} to the power of 2 square root of 14 + 6bsquare root of xb}{5x}$

b $A LaTex expression showing \frac{x{b} to the power of 2 square root of 14 - 6square root of xb}{2x}$

c $A LaTex expression showing \frac{x{b} to the power of 2 square root of 14 - 6{b} to the power of 2 square root of x}{3x}$

A LaTex expression showing {b} to the power of 2 square root of 14 - 6bsquare root of xb

e $A LaTex expression showing \frac{{b} to the power of 2 square root of 14 + 6bsquare root of b}{2{x} to the power of 2 }$

f $A LaTex expression showing \frac{x{b} to the power of 2 square root of 14 + 6bsquare root of xb}{2x}$

Divide the radical expressions and simplify the answer

$A LaTex expression showing \frac{r{b} to the power of 2 square root of 3r + 5{r} to the power of 2 {b} to the power of 2 square root of 7}{bsquare root of 13b}$

A LaTex expression showing {r} to the power of 2 square root of 39br + 5{r} to the power of 2 square root of 91b

b $A LaTex expression showing \frac{3rsquare root of 39br - 5{r} to the power of 2 square root of 91b}{13}$

c $A LaTex expression showing \frac{rsquare root of 39br + 5{r} to the power of 2 square root of 91b}{13}$

A LaTex expression showing rsquare root of 39b + 5{r} to the power of 2 square root of 91b

e $A LaTex expression showing \frac{brsquare root of 39br + 5{r} to the power of 2 square root of 91b}{13}$

A LaTex expression showing rsquare root of 39br + 5{r} to the power of 2 square root of 91{b to the power of -1 }

Divide the radical expressions and simplify the answer

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

a $A LaTex expression showing \frac{5{b} to the power of 2 square root of 15c + square root of c}{3{b} to the power of 4 c}$

b $A LaTex expression showing \frac{5bsquare root of 15c + square root of 15c}{3c}$

c $A LaTex expression showing \frac{5{b} to the power of 2 square root of 15c + square root of 15}{4{b} to the power of 2 c}$

d $A LaTex expression showing \frac{5{b} to the power of 2 square root of 15c + square root of 15c}{3{b} to the power of 2 c}$

e $A LaTex expression showing \frac{5{b} to the power of 2 square root of 15c - csquare root of 15}{3{b} to the power of 2 {c} to the power of 2 }$

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

Divide the radical expressions and simplify the answer

$A LaTex expression showing \frac{3rsquare root of 3x + xsquare root of 11x}{rxsquare root of 5r}$

a $A LaTex expression showing \frac{3rsquare root of 15rx - xsquare root of 55r{x to the power of -1 }}{5x}$

b $A LaTex expression showing \frac{3square root of 15rx + xsquare root of 55rx}{5r}$

c $A LaTex expression showing \frac{3rsquare root of 15rx + xsquare root of 55rx}{5{r} to the power of 2 x}$

d $A LaTex expression showing \frac{3rsquare root of 15r + xsquare root of 55rx}{5{r} to the power of 3 x}$

e $A LaTex expression showing \frac{3r{x} to the power of -2 square root of 15rx + xsquare root of 55rx}{5{r} to the power of 2 {x} to the power of 2 }$

f $A LaTex expression showing \frac{3rsquare root of 15rx + xsquare root of 55rx}{5x}$

Divide the radical expressions and simplify the answer

$A LaTex expression showing \frac{2rsquare root of 7rp - {p} to the power of 2 square root of 2}{rpsquare root of 3r}$

a $A LaTex expression showing \frac{2{r} to the power of 2 square root of 21p + {p} to the power of 2 square root of 6}{3{r} to the power of 3 p}$

b $A LaTex expression showing \frac{2{r} to the power of 2 square root of 21p - {p} to the power of 2 square root of 6r}{3{r} to the power of 2 p}$

c $A LaTex expression showing \frac{2{r} to the power of 2 square root of p - {p} to the power of 2 square root of 6r}{3{r} to the power of 2 p}$

d $A LaTex expression showing \frac{2{r} to the power of 2 square root of 3p + {p} to the power of 2 square root of 6r}{{r} to the power of 2 p}$

e $A LaTex expression showing \frac{2rsquare root of 21p + {p} to the power of 2 square root of 6r}{rp}$

f $A LaTex expression showing \frac{2rsquare root of 21p + {p} to the power of 2 square root of 6r}{3r{p} to the power of -1 }$

Divide the radical expressions and simplify the answer

$A LaTex expression showing \frac{4mnsquare root of 7 + mnsquare root of 3n}{{m} to the power of 2 square root of 2n}$

a $A LaTex expression showing \frac{4square root of 14n + nsquare root of 6}{2m}$

b $A LaTex expression showing \frac{square root of 14n - nsquare root of 6}{m}$

c $A LaTex expression showing \frac{4nsquare root of 14n + nsquare root of 6}{2m}$

d $A LaTex expression showing \frac{4square root of 14n + nsquare root of 3}{2m}$

e $A LaTex expression showing \frac{2square root of 14n + nsquare root of 6}{2m{n} to the power of -2 }$

f $A LaTex expression showing \frac{2square root of 14n + nsquare root of 6}{m}$

Divide the radical expressions and simplify the answer

$A LaTex expression showing \frac{2psquare root of 13 - {x} to the power of 2 square root of 11p}{psquare root of 7}$

a $A LaTex expression showing \frac{2p + {x} to the power of 2 square root of 77p}{7}$

b $A LaTex expression showing \frac{2psquare root of 91 - {x} to the power of 2 square root of p}{7{p} to the power of 2 }$

c $A LaTex expression showing \frac{psquare root of 91 - {x} to the power of 2 square root of 77p}{p}$

d $A LaTex expression showing \frac{2p - {x} to the power of 2 square root of 77p}{7{p} to the power of 3 }$

e $A LaTex expression showing \frac{2{p} to the power of 3 square root of 91 - {x} to the power of 2 square root of 77p}{7}$

f $A LaTex expression showing \frac{2psquare root of 91 - {x} to the power of 2 square root of 77p}{7p}$

Radical

Practice:

Divide Binomials by Monomials (Values and Variables)

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