What is factor 7a^{n^2}-7a^{n^2+1} ?

The solution to factor 7a^{n^2}-7a^{n^2+1} is 7a^{n^2}(1-a)

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factor 7a^{n^2}-7a^{n^2+1}

factor

7 a^{n^{2}} - 7 a^{n^{2} + 1}

7 a^{n^{2}} (1 - a)

Solution steps

7 a^{n^{2}} - 7 a^{n^{2} + 1}

Apply exponent rule:

a^{b + c} = a^{b} a^{c}

= 7 a^{n^{2}} - 7 a^{1} a^{n^{2}}

Rewrite as

= 1 \cdot 7 a^{n^{2}} - 7 a^{n^{2}} a

Factor out common term

7 a^{n^{2}}

= 7 a^{n^{2}} (1 - a)

\frac{x ^{2} - 9}{x ^{2} - 4}

\frac{15 + 3 2}{2}

π m^{2} - 2 m^{2}

4 x^{2} + 36 x^{2}

(0.42) x^{100}

What is factor 7a^{n^2}-7a^{n^2+1} ?
The solution to factor 7a^{n^2}-7a^{n^2+1} is 7a^{n^2}(1-a)