(a) Find a number x in the closed interval2 such that the sum of the number and its reciprocal is as small as possible. Enter the exact answer. (b) Find a number x in the closed interval 2 such that the sum of the number and its reciprocal is as large as possible. Enter the exact answer. x =

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A: We will find the value of x for which sum is maximum and minimum as following.

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A: Given.

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A:

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A:

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A: The given inequality is

Q: Solve the inequality, and express the solutions in terms of intervals whenever possible

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Q: and passes through the point (1,11)

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A:

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A: Given the inequality |5x+2|≤0. We need to determine the solution for the above inequality.

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A: on solving this we get the

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A: Since you have submitted two questions, we'll answer the first question. For the second question…

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A:

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A: e1-x&lt;-3No solution for x∈RAbsolute value cannot be less than zero .

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A: The correct answer for above question is

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A: We can find the correct answer as below

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Q: 3. 2(x- 4) Rational Inequality く-4 1. Put the rational inequality in general form. R(x) > 0 Q(x)…

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A: