Question

(x^6/x^(-5))*x^3 .................

Answer 1

$\frac{x^6}{x^{-5}} *x^3=x^{6-(-5)+3}=x^{6+5+3}=x^{14}$

при делении степени с одинаковым основаниям степени сокращаются , а при умножении складываются.

Answer 2

Решение на фото внизу)

Answer 3

To simplify the expression $\frac{x^6}{x^{-5}} \times x^3$, we can use the properties of exponents. When dividing two terms with the same base, you can subtract the exponents. In this case:

$\frac{x^6}{x^{-5}} = x^{6-(-5)} = x^{6+5} = x^{11}$

Now, the expression becomes $x^{11} \times x^3$. To simplify further, when multiplying two terms with the same base, you can add the exponents:

$x^{11} \times x^3 = x^{11+3} = x^{14}$

So, the simplified expression is $x^{14}$.