find the value of

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We will use simple laws of exponents to arrive at our conclusion i.e. the answer.

Remember when a number is raised to the power ( - 1 ) or any negative number then we first take its reciprocal and then simply calculate the required answer.
Remember when a number is raised to the power ( - 1 ) or any negative number then we first take its reciprocal and then simply calculate the required answer.
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