10−1+b+c10^{-1+b+c} - 10−1−b−c10^{-1-b-c}

asked by guest
on Nov 28, 2024 at 11:59 am



You asked:

Evaluate the expression: 10−1+b+c−10−1−b−c{10}^{-1 + b + c} - {10}^{-1 - b - c}

MathBot Answer:

10−1+b+c−10−1−b−c=−10−b−c−1+10b+c−1{10}^{-1 + b + c} - {10}^{-1 - b - c} = - 10^{- b - c - 1} + 10^{b + c - 1}

Expanded

10−1+b+c−10−1−b−c=10b10c10−10−b10−c10{10}^{-1 + b + c} - {10}^{-1 - b - c} = \frac{10^{b} 10^{c}}{10} - \frac{10^{- b} 10^{- c}}{10}

Factored

10−1+b+c−10−1−b−c=−−10b10c+10−b10−c10{10}^{-1 + b + c} - {10}^{-1 - b - c} = - \frac{- 10^{b} 10^{c} + 10^{- b} 10^{- c}}{10}

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