If -21a^(6)b is divided by-3a^(2)b, the quotient is (1) 7a^(4) (3) 7a^(3)b (2) -7a^(3) (4) 7a^(4)b

Simplify Expression: Simplify the expression by dividing the terms. -21a^(6)b ÷ -3a^(2)b = (-21 ÷ -3)(a^(6) ÷ a^(2))(b ÷ b) = 7a^(4) Check Final Result: Check the final result for correctness. 7a^(4) is the quotient when -21a^(6)b is divided by -3a^(2)b. The powers of 'a' are subtracted (6-2=4), and the 'b's cancel out.

Resources

Testimonials

Plans

Resources

Testimonials

Plans

AI tutor

Welcome to Bytelearn!

Let’s check out your problem:

If
-21a^(6)b is divided
by-3a^(2)b, the quotient is
(1)
7a^(4)
(3)
7a^(3)b
(2)
-7a^(3)
(4)
7a^(4)b

If $-21 a^{6} b$ is divided $b y-3 a^{2} b$ , the quotient is $\newline$ ( $1$ ) $7 a^{4}$ $\newline$ ( $3$ ) $7 a^{3} b$ $\newline$ ( $2$ ) $-7 a^{3}$ $\newline$ ( $4$ ) $7 a^{4} b$

View step-by-step help

Home

Math Problems

Calculus

Find derivatives of using multiple formulae

Full solution

Q. If

-21 a^{6} b

is divided

b y-3 a^{2} b

, the quotient is

\newline

(

1

)

7 a^{4}

\newline

(

3

)

7 a^{3} b

\newline

(

2

)

-7 a^{3}

\newline

(

4

)

7 a^{4} b

Simplify Expression: Simplify the expression by dividing the terms. $\newline$ $-21a^{6}b \div -3a^{2}b = (-21 \div -3)(a^{6} \div a^{2})(b \div b)$ $\newline$ $= 7a^{4}$
Check Final Result: Check the final result for correctness. $\newline$ $7a^{4}$ is the quotient when $-21a^{6}b$ is divided by $-3a^{2}b$ . The powers of 'a' are subtracted ( $6-2=4$ ), and the 'b's cancel out.