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What happens to the value of the expression (50 )/(p) as p decreases from a large positive number to a small positive number? Choose 1 answer: A It increases. (B) It decreases. (c) It stays the same.

What happens to the value of the expression 50p \frac{50}{p} as p p decreases from a large positive number to a small positive number?\newlineChoose 11 answer:\newline(A) It increases.\newline(B) It decreases.\newline(C) It stays the same.

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Q. What happens to the value of the expression 50p \frac{50}{p} as p p decreases from a large positive number to a small positive number?\newlineChoose 11 answer:\newline(A) It increases.\newline(B) It decreases.\newline(C) It stays the same.
  1. Understanding Inverse Proportion: Let's consider the expression (50p)(\frac{50}{p}). We want to understand how this expression changes as the value of pp changes. Since pp is in the denominator, we know that the value of the expression is inversely proportional to the value of pp. This means that as pp increases, the value of the expression decreases, and as pp decreases, the value of the expression increases.
  2. Illustrating with Examples: To illustrate this, let's take a large positive number for pp, say p=100p = 100. The expression (50/p)(50/p) would then be (50/100)=0.5(50/100) = 0.5. Now, if we decrease pp to a smaller positive number, say p=10p = 10, the expression becomes (50/10)=5(50/10) = 5. We can see that as pp decreased from 100100 to 1010, the value of the expression increased from p=100p = 10000 to p=100p = 10011.
  3. Generalizing Behavior: Since we are considering the behavior as pp decreases from a large positive number to a small positive number, we can generalize that the value of the expression 50p\frac{50}{p} increases as pp decreases, as long as pp remains positive.

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