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The graph of function f is shown below. Let g(x)=int_(-3)^(x)f(t)dt. Evaluate g(-1). g(-1)=

The graph of function f f is shown below. Let g(x)=∫−3xf(t)dt g(x)=\int_{-3}^{x} f(t) d t .\newlineEvaluate g(−1) g(-1) .\newlineg(−1)= g(-1)=

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Evaluate rational expressions IIright chevron icon

Full solution

Q. The graph of function f f is shown below. Let g(x)=∫−3xf(t)dt g(x)=\int_{-3}^{x} f(t) d t .\newlineEvaluate g(−1) g(-1) .\newlineg(−1)= g(-1)=
  1. Identify Integral: Identify the integral to evaluate: g(−1)=∫−3−1f(t) dtg(-1) = \int_{-3}^{-1} f(t) \, dt.
  2. Graph Analysis: Look at the graph of f(t)f(t) to determine the area under the curve from −3-3 to −1-1.
  3. Calculate Area: Calculate the area of the shapes under the curve from −3-3 to −1-1. If the graph is not provided, this step cannot be completed.

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