Evaluate
-$\int 15 x^{-8} d x$ A)$-\frac{15}{7} x^{-7}+C$ B)$\left(\frac{105}{\mathrm{x}}\right)^{7}+C$ C)$\left(\frac{15}{7 x}\right)^{9}+C$

Question

Evaluate 
-$\int 15 x^{-8} d x$ A)$-\frac{15}{7} x^{-7}+C$ B)$\left(\frac{105}{\mathrm{x}}\right)^{7}+C$ C)$\left(\frac{15}{7 x}\right)^{9}+C$

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The Answer of Evaluate 
-$\int 15 x^{-8} d x$ A)$-\frac{15}{7} x^{-7}+C$ B)$\left(\frac{105}{\mathrm{x}}\right)^{7}+C$ C)$\left(\frac{15}{7 x}\right)^{9}+C$

Evaluate
- $\int 15 x^{-8} d x$ A) $-\frac{15}{7} x^{-7}+C$ B) $\left(\frac{105}{\mathrm{x}}\right)^{7}+C$ C) $\left(\frac{15}{7 x}\right)^{9}+C$

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Evaluate - ∫15x−8dx\int 15 x^{-8} d x∫15x−8dx A) −157x−7+C-\frac{15}{7} x^{-7}+C−715​x−7+C B) (105x)7+C\left(\frac{105}{\mathrm{x}}\right)^{7}+C(x105​)7+C C) (157x)9+C\left(\frac{15}{7 x}\right)^{9}+C(7x15​)9+C

Multiple Choice

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Evaluate
- $\int 15 x^{-8} d x$ A) $-\frac{15}{7} x^{-7}+C$ B) $\left(\frac{105}{\mathrm{x}}\right)^{7}+C$ C) $\left(\frac{15}{7 x}\right)^{9}+C$

Correct Answer:
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