Lesson 1 - Accumulation Function (4/13)

Let  $F\left(x\right)=\int_0^xf\left(t\right)dt$  , where the graph of  $f\left(x\right)$  above consists of lines and a quartercircle. Determine  $F\left(1\right)$ . 

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Let  $F\left(x\right)=\int_0^xf\left(t\right)dt$  , where the graph of  $f\left(x\right)$  above consists of lines and a quartercircle. Determine  $F\left(3\right)$ . 

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Let  $F\left(x\right)=\int_0^xf\left(t\right)dt$  , where the graph of  $f\left(x\right)$  above consists of lines and a quartercircle. Determine  $F\left(5\right)$ . 

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Let  $F\left(x\right)=\int_0^xf\left(t\right)dt$  , where the graph of  $f\left(x\right)$  above consists of lines and a quartercircle. Determine  $F\left(7\right)$ . 

•  $2-\pi$  

•  $10+\pi$  

•  $2+\pi$  

•  $10-\pi$  

Let  $F\left(x\right)=\int_0^xf\left(t\right)dt$  , where the graph of  $f\left(x\right)$  above consists of lines and a quartercircle. Determine  $F\left(8\right)$ . 

•  $5-\pi$  

•  $2-\pi$  

•  $-1-\pi$  

•  $-3-\pi$  

Let  $F\left(x\right)=\int_0^xf\left(t\right)dt$  , where the graph of  $f\left(x\right)$  above consists of lines and a quartercircle. Determine  $F'\left(1\right)$ . 

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Let  $F\left(x\right)=\int_0^xf\left(t\right)dt$  , where the graph of  $f\left(x\right)$  above consists of lines and a quartercircle. Determine  $F'\left(4\right)$ . 

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Let  $F\left(x\right)=\int_0^xf\left(t\right)dt$  , where the graph of  $f\left(x\right)$  above consists of lines and a quartercircle. Determine  $F'\left(5\right)$ . 

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Let  $F\left(x\right)=\int_0^xf\left(t\right)dt$  , where the graph of  $f\left(x\right)$  above consists of lines and a quartercircle. Determine  $F'\left(8\right)$ . 

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Let  $F\left(x\right)=\int_0^xf\left(t\right)dt$  , where the graph of  $f\left(x\right)$  above consists of lines and a semi-circle. Determine  $F\left(4\right)$ . 

•  $\pi$  

•  $2\pi$  

•  $3\pi$  

•  $4\pi$