What is (a(x+x^5))/(bx^2) ?

The solution to (a(x+x^5))/(bx^2) is (a(1+x^4))/(bx)

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simplify (a(x+x^5))/(bx^2)

simplify

\frac{a ( x + x ^{5} )}{b x ^{2}}

\frac{a ( 1 + x ^{4} )}{b x}

Solution steps

\frac{a ( x + x ^{5} )}{b x ^{2}}

Factor

x + x^{5} : x (1 + x^{4})

= \frac{a x ( 1 + x ^{4} )}{b x ^{2}}

Apply exponent rule:

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

x^{2} = xx

= \frac{a x ( 1 + x ^{4} )}{b xx}

Cancel the common factor:

x

= \frac{a ( 1 + x ^{4} )}{b x}

- (2.9 c + 1)

x \cdot \frac{1}{2 x}

(y + 7) (y - 7)

4 9^{\frac{- 1}{2}}

\frac{( d ^{n} f ( t ) )}{d t ^{n}}

What is (a(x+x^5))/(bx^2) ?
The solution to (a(x+x^5))/(bx^2) is (a(1+x^4))/(bx)