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

Simplify Expression: Step 1: Simplify the expression by dividing the coefficients and the variables separately. -21 divided by -3 equals 7. a^(6) divided by a^(2) equals a^(6-2) = a^(4). b divided by b equals 1. Calculation: (-21/-3) * (a^(6)/a^(2)) * (b/b) = 7a^(4) * 1.Combine Results: Step 2: Combine the results to find the quotient. The quotient is 7a^(4).

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

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Calculus

Find derivatives of using multiple formulae

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Q. If

-21a^{6}b

is divided by

-3a^{2}b

, the quotient is

\newline

(

1

)

7a^{4}

\newline

(

2

)

-7a^{3}

\newline

(

3

)

7a^{3}b

\newline

\newline

(

4

)

7a^{4}b

Simplify Expression: Step $1$ : Simplify the expression by dividing the coefficients and the variables separately. $\newline$ $-21$ divided by $-3$ equals $7$ . $\newline$ $a^{6}$ divided by $a^{2}$ equals $a^{6-2} = a^{4}$ . $\newline$ $b$ divided by $b$ equals $1$ . $\newline$ Calculation: $(-21/-3) \times (a^{6}/a^{2}) \times (b/b) = 7a^{4} \times 1$ .
Combine Results: Step $2$ : Combine the results to find the quotient. $\newline$ The quotient is $7a^{4}$ .