24Q3 Find the value of \oint_{0}^{L}{\frac{f(\left| x+5\right|)}{f(\left| x-2\right|)+f(\left| x-5\right|)}}dx
sorry it is not closed integal...its just plain definte integral..
Passage:
Curve f(x)=a(x-1)5+b(x-1)4 has 2 identical critical points . b is the constant number satisfying inequality √b+1>b√2.Also limit
lim [ 5ymax-b5 - 25.mod(b) ]
b→0 sin5b 25.a2.sinb
exists and is equal to L
Q1 if u and v are integers thne no. of possible ordered pairs (u,v) which will satisfy the equation (v+1)(u-1)=L
Q2 If b is positive ,and max value of f(x)=kb5/(55.a4), then find k
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8 Answers
2424Q4If a =b,then the area bounded by f(x) and X axis is equal to ????/
24IT is a very good question...i bet no one can solve it within 10 minutes.....
3bhai woh lim theek se nahi dikh raha ........ latex yse karo na ........... or pls rite in words :(((
3the limit which i see cant exist !!![second term]
LHL |b|/sinb = -1
RHL |b|/sinb = +1 !!!!!!!!!!!!!!!!!!!!!!!!!!
this cant be happening