Area Under The Curves PYQs - Last 10 Years
BITSAT / Mathematics / Calculus / 9 recent questions
MathematicsCalculus2016-2025
Practice 9 BITSAT Mathematics questions from Area Under The Curves. Use the year-wise and type-wise breakdown to prioritize recent PYQs, then continue into the question list below.
9
PYQs on Page
Mathematics / Calculus
2020-2025
Year Range
Based on indexed question metadata
8
Last 5 Years
2021-2025
9
Last 10 Years
2016-2025
Recent Year Trend
2020
2021
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20202 max PYQs/year2025
Question Types
9PYQs
MCQ100%
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#1 Unknown9
8 in last 5 years9 in last 10 years
Last 10 Years Area Under The Curves Questions
Showing 9 of 9 filtered questions.
1Area Under The Curves
What is the area enclosed by the curves $y=x^4$ and $y=x^{\frac{1}{3}}$
MCQ+3 / -12025
2Area Under The Curves
The line $ y=m x $ bisects the area unclosed by lines $ x=0, y=0 $ and $ x=\frac{3}{2} $ and the curve $ y=1+4 x-x^{2} $. Then, the value of $ m $ is
MCQ+3 / -12024
3Area Under The Curves
The area enclosed by the curves $ y=x^{3} $ and $ y=\sqrt{x} $ is
MCQ+3 / -12024
4Area Under The Curves
Let the functions \(f: R \rightarrow R\) and \(g: R \rightarrow R\) be defined by \(f(x)=e^{x-1}-e^{-|x-1|}\) and \(g(x)=\frac{1}{2}\left(e^{x-1}+e^{1-x}\right)\). Then, the area of the region in the first quadrant bounded by the curves $$y...
MCQ+3 / -12023
5Area Under The Curves
The area of the region bounded by the parabola \(y=x^2+1\) and lines \(y=x+1, y=0, x=\frac{1}{2}\) and \(x=2\) is
MCQ+3 / -12023
6Area Under The Curves
The area enclosed by the curves \(y = \sin x + \cos x\) and \(y = |\cos x - \sin x|\) over the interval \(\left[ {0,{\pi \over 2}} \right]\) is
MCQ+3 / -12022
7Area Under The Curves
What is the area enclosed by the parabola described by \({(y - 2)^2} = (x - 1)\), its tangent line at the point (2, 3), and the X-axis?
MCQ+3 / -12022
8Area Under The Curves
The area of one curvilinear triangle formed by curves y = sin x, y = cos x and X-axis, is
MCQ+3 / -12021
9Area Under The Curves
Circle centered at origin and having radius \(\pi\) units is divided by the curve y = sin x in two parts. Then area of upper parts equals to
MCQ+3 / -12020