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The graph of function g is shown below. Let f(x)=int_(0)^(x)g(t)dt. Evaluate f(5). f(5)=

The graph of function g g is shown below. Let f(x)=∫0xg(t)dt f(x)=\int_{0}^{x} g(t) d t .\newlineEvaluate f(5) f(5) .\newlinef(5)= f(5)=

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Full solution

Q. The graph of function g g is shown below. Let f(x)=∫0xg(t)dt f(x)=\int_{0}^{x} g(t) d t .\newlineEvaluate f(5) f(5) .\newlinef(5)= f(5)=
  1. Identify Area Under Graph: Identify the area under the graph of g(t)g(t) from 00 to 55, since f(x)f(x) is the integral of g(t)g(t) from 00 to xx,
  2. Assume Function for g(t)g(t): Since the graph is not provided, assume g(t)g(t) is a function whose integral from 00 to 55 can be determined,
  3. Calculate Integral of g(t)g(t): Calculate the integral of g(t)g(t) from 00 to 55, which is f(5)f(5),
  4. Unable to Proceed Further: Without the graph or a description of g(t)g(t), we cannot proceed further,

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