For -1 $\le$ x $\le$ 1, define $F(x)=\int_{-1}^{x} \sqrt{1-t^{2}} d t$ .What does F(1)represent geometrically?
A)The area of a quarter circle of radius 1.
B)The area of a circle of radius 1.
C)The area of a semicircle of radius 1.
D)None of the above

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The Answer of For -1 $\le$ x $\le$ 1, define $F(x)=\int_{-1}^{x} \sqrt{1-t^{2}} d t$ .What does F(1)represent geometrically?
A)The area of a quarter circle of radius 1.
B)The area of a circle of radius 1.
C)The area of a semicircle of radius 1.
D)None of the above

For -1 ≤\le≤ X ≤\le≤ 1, Define F(x)=∫−1x1−t2dtF(x)=\int_{-1}^{x} \sqrt{1-t^{2}} d tF(x)=∫−1x​1−t2​dt What Does F(1)represent Geometrically? A)The Area of a Quarter Circle

For -1 $\le$ X $\le$ 1, Define $F(x)=\int_{-1}^{x} \sqrt{1-t^{2}} d t$ What Does F(1)represent Geometrically?
A)The Area of a Quarter Circle