Embibe Experts Solutions for Chapter: Area under Curves, Exercise 2: EXERCISE-2
Embibe Experts Mathematics Solutions for Exercise - Embibe Experts Solutions for Chapter: Area under Curves, Exercise 2: EXERCISE-2
Attempt the free practice questions on Chapter 32: Area under Curves, Exercise 2: EXERCISE-2 with hints and solutions to strengthen your understanding. Beta Question Bank for Engineering: Mathematics solutions are prepared by Experienced Embibe Experts.
Questions from Embibe Experts Solutions for Chapter: Area under Curves, Exercise 2: EXERCISE-2 with Hints & Solutions
The value of for which the area bounded by the curves and has the least value, is -

Consider the following regions in the plane:
and .
The area of the region can be expressed as , where and are integers, then -

The area of the region of the plane bounded by and is

The line bisects the area enclosed by the curve & the lines Then the value of is

Area of the region enclosed between the curves and is

If the tangent to the curve at , where , meets the axes at and As varies, the minimum value of the area of the triangle is times the area bounded by the axes and the part of the curve for which , then is equal to -

Let be a positive constant. Consider two curves Let be the area of the part surrounding by and the -axis, then -

If are the points where the curve cuts the positive -axis first second time, are the areas bounded by the curve positive -axis between to and to respectively, then
