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Integrate the functions:
`sqrt(sin 2x) cos 2x`
Concept: undefined >> undefined
Integrate the functions:
`cos x /(sqrt(1+sinx))`
Concept: undefined >> undefined
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Integrate the functions:
cot x log sin x
Concept: undefined >> undefined
Integrate the functions:
`sin x/(1+ cos x)`
Concept: undefined >> undefined
Integrate the functions:
`(sin x)/(1+ cos x)^2`
Concept: undefined >> undefined
Integrate the functions:
`1/(1 + cot x)`
Concept: undefined >> undefined
Integrate the functions:
`1/(1 - tan x)`
Concept: undefined >> undefined
Integrate the functions:
`sqrt(tanx)/(sinxcos x)`
Concept: undefined >> undefined
Integrate the functions:
`(1+ log x)^2/x`
Concept: undefined >> undefined
Integrate the functions:
`((x+1)(x + logx)^2)/x`
Concept: undefined >> undefined
Integrate the functions:
`(x^3 sin(tan^(-1) x^4))/(1 + x^8)`
Concept: undefined >> undefined
`(10x^9 + 10^x log_e 10)/(x^10 + 10^x) dx` equals:
Concept: undefined >> undefined
`int (dx)/(sin^2 x cos^2 x)` equals:
Concept: undefined >> undefined
Maximise Z = x + 2y subject to the constraints
`x + 2y >= 100`
`2x - y <= 0`
`2x + y <= 200`
Solve the above LPP graphically
Concept: undefined >> undefined
Show that the surface area of a closed cuboid with square base and given volume is minimum, when it is a cube.
Concept: undefined >> undefined
Solve the following linear programming problem graphically :
Maximise Z = 7x + 10y subject to the constraints
4x + 6y ≤ 240
6x + 3y ≤ 240
x ≥ 10
x ≥ 0, y ≥ 0
Concept: undefined >> undefined
Solve the following L.P.P. graphically:
Minimise Z = 5x + 10y
Subject to x + 2y ≤ 120
Constraints x + y ≥ 60
x – 2y ≥ 0 and x, y ≥ 0
Concept: undefined >> undefined
Find the vector and Cartesian equations of a line passing through (1, 2, –4) and perpendicular to the two lines `(x - 8)/3 = (y + 19)/(-16) = (z - 10)/7` and `(x - 15)/3 = (y - 29)/8 = (z - 5)/(-5)`
Concept: undefined >> undefined
Solve the following L.P.P. graphically Maximise Z = 4x + y
Subject to following constraints x + y ≤ 50
3x + y ≤ 90,
x ≥ 10
x, y ≥ 0
Concept: undefined >> undefined
A metal box with a square base and vertical sides is to contain 1024 cm3. The material for the top and bottom costs Rs 5 per cm2 and the material for the sides costs Rs 2.50 per cm2. Find the least cost of the box
Concept: undefined >> undefined
