What is factor-k^2sin(kx)+7(cos(kx)k) ?

The solution to factor-k^2sin(kx)+7(cos(kx)k) is k(-ksin(kx)+7cos(kx))

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factor-k^2sin(kx)+7(cos(kx)k)

factor

- k^{2} sin (k x) + 7 (cos (k x) k)

k (- k sin (k x) + 7 cos (k x))

Solution steps

- k^{2} sin (k x) + 7 (cos (k x) k)

Remove parentheses:

(a) = a

= - k^{2} sin (k x) + 7 cos (k x) k

Apply exponent rule:

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

k^{2} = kk

= - kk sin (k x) + 7 cos (k x) k

Factor out common term

k

= k (- k sin (k x) + 7 cos (k x))

216 - (r + 2 n)^{3}

e^{16} - e^{11}

((ln (x)))^{a}

- c e^{- t} - a e^{- t}

t - t^{5}

What is factor-k^2sin(kx)+7(cos(kx)k) ?
The solution to factor-k^2sin(kx)+7(cos(kx)k) is k(-ksin(kx)+7cos(kx))