Home
Class 12
MATHS
The area the region containing the point...

The area the region containing the points satisfying `|y|+1/2 leq e^(-|x|) and max (|x|, |y| leq 2)`.is (A) `2-ln4` (B) `ln2-4` (C) `2+ln4` (D) none

Promotional Banner

Similar Questions

Explore conceptually related problems

The area the region containing the points satisfying |y|+(1)/(2)<=e^(-|x|) and max(|x|,|y|<=2) is (A) 2-ln4(B)ln2-4(C)2+ln4(D) none

The area of the region containing the points (x, y) satisfy-ing 4<=x^(2)+y^(2)<=2(|x|+|y|) is

The area of the region included between the regions satisfying min(|x|,|y|) geq1 and x^2+y^2leq5 is

The area of the region included between the regions satisfying min(|x|,|y|) geq1 and x^2+y^2leq5 is

The area of the region bounded by x=(1)/(2),x=2,y=ln x and y=2^(x) is

The area of the region of the plane bounded by (|x|,|y|)<=1 and xy<=(1)/(2) is (a) less then a ln3(b)(15)/(4)(c)2+2ln2(d)3+ln2

7 lf If log (x y m 2n and log (x4 y n 2m, then log X is equal to (A) (B) m-n (c) men (D) m n

The area of the region bonded by y=e^(x),y=e^(-x),x=0 and x = 1 is (a) e+(1)/(e) (b) log(4/e) (c) 4log(4/e) (d) e+(1)/(e)-2

If log x = (log y) / (2) = (log z) / (5), thtenx ^ (4) y ^ (3) z ^ (- 2) =

Make a rough sketch of the region given below and find its area using integration {(x,y): 0 leq y leq x^2+3,0 leq y leq 2x+3,0 leq x leq 3} .