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Minimize z = x + 2y,
Subject to x + 2y ≥ 50, 2x – y ≤ 0, 2x + y ≤ 100, x ≥ 0, y ≥ 0.
Concept: undefined >> undefined
Evaluate:
`int_0^(π/2) sin^8x dx`
Concept: undefined >> undefined
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Evaluate:
`int_(-π/2)^(π/2) |sinx|dx`
Concept: undefined >> undefined
Find the combined equation of the pair of lines through the origin and making an angle of 30° with the line 2x – y = 5
Concept: undefined >> undefined
Evaluate:
`int e^(ax)*cos(bx + c)dx`
Concept: undefined >> undefined
Evaluate `int_(π/6)^(π/3) cos^2x dx`
Concept: undefined >> undefined
Evaluate:
`int_-4^5 |x + 3|dx`
Concept: undefined >> undefined
The value of `int_2^(π/2) sin^3x dx` = ______.
Concept: undefined >> undefined
Draw the rough graph and shade the feasible region for the inequalities x + y ≥ 2, 2x + y ≤ 8, x ≥ 0, y ≥ 0.
Concept: undefined >> undefined
Evaluate:
`int_(π/6)^(π/3) (root(3)(sinx))/(root(3)(sinx) + root(3)(cosx))dx`
Concept: undefined >> undefined
Evaluate:
`int_0^(π/2) (sin 2x)/(1 + sin^4x)dx`
Concept: undefined >> undefined
If x – y ≥ 8, x ≥ 3, y ≥ 3, x ≥ 0, y ≥ 0 then find the coordinates of the corner points of the feasible region.
Concept: undefined >> undefined
Evaluate:
`inte^x sinx dx`
Concept: undefined >> undefined
`int_0^1 x^2/(1 + x^2)dx` = ______.
Concept: undefined >> undefined
Evaluate:
`int e^(logcosx)dx`
Concept: undefined >> undefined
If θ is the acute angle between the lines given by 3x2 – 4xy + by2 = 0 and tan θ = `1/2`, find b.
Concept: undefined >> undefined
Find the value of ‘a’ if `int_2^a (x + 1)dx = 7/2`
Concept: undefined >> undefined
Evaluate:
`int (logx)^2 dx`
Concept: undefined >> undefined
Evaluate:
`int_0^(π/2) sinx/(1 + cosx)^3 dx`
Concept: undefined >> undefined
`int (sin^-1 sqrt(x) + cos^-1 sqrt(x))dx` = ______.
Concept: undefined >> undefined
