Question: Approximate the normal probability with an error of less than 0.0001, where the probability is given by the following. (Use as few terms as possible.

Approximate the normal probability with an error of less than 0.0001, where the probability is given by the following. (Use as few terms as possible. Round your answer to four decimal places.)P(a < x < b)=12bex22adxThe xy-coordinate plane is given. There is a curve and a shaded region.The curve enters in the second quadrant nearly horizontal above the xaxis, goes up and right becoming more steep, crosses the y-axis, goes down and right with becoming less steep, and exits the window in the first quadrant nearly horizontal above the x-axis.The shaded region is below the curve and above the x-axis from x = a and to x = b.P(0< x <1)=1210ex22 dx12n =0=

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