Find the following products and express answers in simplest radical form. All variables represent non negative real numbers. Match each of the expressions with the expression to obtain a true statement.
-$64 \sqrt { 11 a } + 8 \sqrt { a d }$
A) $8 \sqrt { a } ( 8 \sqrt { 11 } + \sqrt { d } )$
B) $\sqrt { 11 a } ( 64 \sqrt { d } - 8 \sqrt { 7 } )$
C) $8 \sqrt { a } ( 8 \sqrt { a d } + 8 \sqrt { a } )$
D) $\sqrt { 7 d } \left( \sqrt { 1,331 a d } + \sqrt { 605 d ^ { 2 } } \right)$

Question

Find the following products and express answers in simplest radical form. All variables represent non negative real numbers. Match each of the expressions with the expression to obtain a true statement.
-$64 \sqrt { 11 a } + 8 \sqrt { a d }$ 
A) $8 \sqrt { a } ( 8 \sqrt { 11 } + \sqrt { d } )$ 
B) $\sqrt { 11 a } ( 64 \sqrt { d } - 8 \sqrt { 7 } )$ 
C) $8 \sqrt { a } ( 8 \sqrt { a d } + 8 \sqrt { a } )$ 
D) $\sqrt { 7 d } \left( \sqrt { 1,331 a d } + \sqrt { 605 d ^ { 2 } } \right)$

Quizplus · Accepted Answer

We can factor out 8√a and simplify to get 8√a(8√11 + √d), which matches choice A.

Find the Following Products and Express Answers in Simplest Radical 6411a+8ad64 \sqrt { 11 a } + 8 \sqrt { a d }6411a​+8ad​

Find the Following Products and Express Answers in Simplest Radical $64 \sqrt { 11 a } + 8 \sqrt { a d }$