Let $F(x)=\int_{0}^{x} \sin t d t$ and $G(x)=\int_{0}^{x} \sin ^{2} t d t$ .If A, B, C, D, J, and K represent positive areas as shown in the graph, what combination of these areas represent G $(\pi / 2)$ on the graph?

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The Answer of Let $F(x)=\int_{0}^{x} \sin t d t$ and $G(x)=\int_{0}^{x} \sin ^{2} t d t$ .If A, B, C, D, J, and K represent positive areas as shown in the graph, what combination of these areas represent G $(\pi / 2)$ on the graph?

Let F(x)=∫0xsin⁡tdtF(x)=\int_{0}^{x} \sin t d tF(x)=∫0x​sintdt And G(x)=∫0xsin⁡2tdtG(x)=\int_{0}^{x} \sin ^{2} t d tG(x)=∫0x​sin2tdt

Let $F(x)=\int_{0}^{x} \sin t d t$ And $G(x)=\int_{0}^{x} \sin ^{2} t d t$