Advertisements
Advertisements
If A = `[(1, 2, -1),(3, -2, 5)]`, apply R1 ↔ R2 and then C1 → C1 + 2C3 on A
Concept: undefined > undefined
Find the matrix X such that `[(1, 2, 3),(2, 3, 2),(1, 2, 2)]` X = `[(2, 2, -5),(-2, -1, 4),(1, 0, -1)]`
Concept: undefined > undefined
Advertisements
Find the inverse of A = `[(2, -3, 3),(2, 2, 3),(3, -2, 2)]` by using elementary row transformations.
Concept: undefined > undefined
If A = `[(2, 3),(1, 2)]`, B = `[(1, 0),(3, 1)]`, find AB and (AB)−1
Concept: undefined > undefined
Select and write the correct alternative from the given option for the question
Bacterial increases at the rate proportional to the number present. If original number M doubles in 3 hours, then number of bacteria will be 4M in
Concept: undefined > undefined
Select and write the correct alternative from the given option for the question
The differential equation of y = Ae5x + Be–5x is
Concept: undefined > undefined
Select and write the correct alternative from the given option for the question
Differential equation of the function c + 4yx = 0 is
Concept: undefined > undefined
Solve the differential equation sec2y tan x dy + sec2x tan y dx = 0
Concept: undefined > undefined
Solve the differential equation `("d"y)/("d"x) + y` = e−x
Concept: undefined > undefined
Solve `("d"y)/("d"x) = (x + y + 1)/(x + y - 1)` when x = `2/3`, y = `1/3`
Concept: undefined > undefined
Solve the differential equation xdx + 2ydy = 0
Concept: undefined > undefined
Solve the differential equation (x2 – yx2)dy + (y2 + xy2)dx = 0
Concept: undefined > undefined
Solve the following differential equation `("d"y)/("d"x)` = x2y + y
Concept: undefined > undefined
Solve: `("d"y)/("d"x) + 2/xy` = x2
Concept: undefined > undefined
For the differential equation, find the particular solution (x – y2x) dx – (y + x2y) dy = 0 when x = 2, y = 0
Concept: undefined > undefined
Solve the following differential equation
`yx ("d"y)/("d"x)` = x2 + 2y2
Concept: undefined > undefined
Solve the following differential equation y log y = `(log y - x) ("d"y)/("d"x)`
Concept: undefined > undefined
For the differential equation, find the particular solution
`("d"y)/("d"x)` = (4x +y + 1), when y = 1, x = 0
Concept: undefined > undefined
Solve the following differential equation y2dx + (xy + x2) dy = 0
Concept: undefined > undefined
Solve the following differential equation
`x^2 ("d"y)/("d"x)` = x2 + xy − y2
Concept: undefined > undefined