Book back answers and solution for Exercise questions - Maths: Integral Calculus: The area of the region bounded by the curves: Geometrical Interpretation of Definite Integral as Area under a curve: Problem Questions with Answer, Solution

Exercise 3.1

1. Using Integration, find the area of the region bounded the line 2 *y* + *x* = 8, the *x* axis and the lines *x* = 2, *x* = 4.

2. Find the area bounded by the lines *y* âˆ’ 2*x* âˆ’ 4 = 0, *y* = 1, *y* = 3 and the *y*-axis

3. Calculate the area bounded by the parabola *y*2 = 4*ax* and its latusrectum.

4. Find the area bounded by the line *y* = *x,* the *x*-axis and the ordinates *x* = 1, *x* = 2.

5. Using integration, find the area of the region bounded by the line *y* âˆ’ 1 = *x* ,*the x axis* and the ordinates *x* = â€“2, *x* = 3.

6. Find the area of the region lying in the first quadrant bounded by the region *y *=* *4*x*2* *,* x *=* *0,* y *=* *0* *and* y *= 4.

7. Find the area bounded by the curve *y* = *x*2 and the line *y* = 4

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12th Business Maths and Statistics : Chapter 3 : Integral Calculus - II : Exercise 3.1: The area of the region bounded by the curves | Problem Questions with Answer, Solution

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