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1 answer:
The positive integer for which g(x) first exceeds f(x) is 178 according to the number line.
<h3>What is the function of f(x)?</h3>The function f of (x) is used to denote a linear algebra that can be represented on the graph.
Given that:
- f(x) = 2x + 15
We are to determine a positive integer for which g(x) first exceeds f(x). Using the following option;
- f(x) = 2(371) + 15 = 757
- g(x) = 11(1.02)³⁷¹ = 17063.04
- f(x) = 2(177) + 15 = 369
- g(x) = 11(1.02)¹⁷⁷ = 366.11
- f(x) = 2(370) + 15 = 755
- g(x) = 11(1.02)³⁷⁰ = 16728.47
- f(x) = 2(178) + 15 = 371
- g(x) = 11(1.02)¹⁷⁸ = 373
Therefore, we can conclude that the positive integer for which g(x) first exceeds f(x) is 178 according to the number line.
Learn more about the function of f(x) here:
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