What is [(2x-2y^2*(-x)2)/((2y^4)4)]4 ?

The solution to [(2x-2y^2*(-x)2)/((2y^4)4)]4 is (x(1+2y^2))/(y^4)

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simplify [(2x-2y^2*(-x)2)/((2y^4)4)]4

simplify

[\frac{2 x - 2 y ^{2} \cdot ( - x ) 2}{( 2 y ^{4} ) 4}] 4

\frac{x ( 1 + 2 y ^{2} )}{y ^{4}}

Solution steps

(\frac{2 x - 2 y ^{2} ( - x ) \cdot 2}{( 2 y ^{4} ) \cdot 4}) \cdot 4

Apply rule:

(a) = a

(\frac{2 x - 2 y ^{2} ( - x ) \cdot 2}{( 2 y ^{4} ) \cdot 4}) = \frac{2 x - 2 y ^{2} ( - x ) \cdot 2}{( 2 y ^{4} ) \cdot 4}

= \frac{2 x - 2 y ^{2} ( - x ) \cdot 2}{2 y ^{4} \cdot 4} \cdot 4

Cancel

\frac{2 x - 2 y ^{2} ( - x ) \cdot 2}{2 y ^{4} \cdot 4} : \frac{x ( 1 + 2 y ^{2} )}{y ^{4} \cdot 4}

= \frac{x ( 1 + 2 y ^{2} )}{y ^{4} \cdot 4} \cdot 4

Apply the fraction rule:

a \cdot \frac{b}{c} = \frac{a \cdot b}{c}

= \frac{x ( 1 + 2 y ^{2} ) \cdot 4}{y ^{4} \cdot 4}

Cancel the common factor:

4

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

\frac{2 ^{4}}{( - 4 ) + 25 \cdot 4 + ( 3 \cdot 3 - 5 ) ^{2}}

(3 + 4 i) + (5 - 2 i)

(- 5) (i)

\frac{( tan ( x ) + cot ( x ) )}{sec ( x )}

5 x^{8} - 5 x^{6}

What is [(2x-2y^2*(-x)2)/((2y^4)4)]4 ?
The solution to [(2x-2y^2*(-x)2)/((2y^4)4)]4 is (x(1+2y^2))/(y^4)