Use Differentiation to Determine Whether the Integral Formula Is Correct$$\int ( 5 x + 6 ) ^ { - 2 } d x = - \frac { ( 5 x + 6 ) ^ { - 1 } } { 5 } + C$$

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The Answer of Use Differentiation to Determine Whether the Integral Formula Is Correct$$\int ( 5 x + 6 ) ^ { - 2 } d x = - \frac { ( 5 x + 6 ) ^ { - 1 } } { 5 } + C$$

Use Differentiation to Determine Whether the Integral Formula Is Correct $\int ( 5 x + 6 ) ^ { - 2 } d x = - \frac { ( 5 x + 6 ) ^ { - 1 } } { 5 } + C$

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Use Differentiation to Determine Whether the Integral Formula Is Correct ∫(5x+6)−2dx=−(5x+6)−15+C\int ( 5 x + 6 ) ^ { - 2 } d x = - \frac { ( 5 x + 6 ) ^ { - 1 } } { 5 } + C∫(5x+6)−2dx=−5(5x+6)−1​+C

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Use Differentiation to Determine Whether the Integral Formula Is Correct $\int ( 5 x + 6 ) ^ { - 2 } d x = - \frac { ( 5 x + 6 ) ^ { - 1 } } { 5 } + C$

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