What is x^{-2}(n*cos(ln(x))+m*sin(ln(x))) ?

The solution to x^{-2}(n*cos(ln(x))+m*sin(ln(x))) is (ncos(ln(x))+msin(ln(x)))/(x^2)

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simplify x^{-2}(ncos(ln(x))+msin(ln(x)))

simplify

x^{- 2} (n \cdot cos (ln (x)) + m \cdot sin (ln (x)))

\frac{n cos ( ln ( x ) ) + m sin ( ln ( x ) )}{x ^{2}}

Solution steps

x^{- 2} (n cos (ln (x)) + m sin (ln (x)))

Apply exponent rule:

a^{- b} = \frac{1}{a ^{b}}

= \frac{1}{x ^{2}} (n cos (ln (x)) + m sin (ln (x)))

Multiply fractions:

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

= \frac{1 \cdot ( n cos ( ln ( x ) ) + m sin ( ln ( x ) ) )}{x ^{2}}

1 \cdot (n cos (ln (x)) + m sin (ln (x))) = n cos (ln (x)) + m sin (ln (x))

= \frac{n cos ( ln ( x ) ) + m sin ( ln ( x ) )}{x ^{2}}

4 u^{- 2} d u

7 e^{- 0.4 (9)}

1 0^{- 1155}

e^{- (\frac{1}{4})^{2}}

(9 x^{2} y z^{3}) (3 x^{3} y^{3} z^{3})

What is x^{-2}(n*cos(ln(x))+m*sin(ln(x))) ?
The solution to x^{-2}(n*cos(ln(x))+m*sin(ln(x))) is (ncos(ln(x))+msin(ln(x)))/(x^2)