Industry-relevant training in Business, Technology, and Design
Fun games to boost memory, math, typing, and English skills
This mock test includes actual CBSE Class 12 Science board exam questions from the year 2023 Set-4, helping students understand exam trends and practice real paper format
Duration
27 min
Questions
27
Marking
Negative
If A is a 3 × 4 matrix and B is a matrix such that A'B and AB' are both defined, then the order of the matrix B is:
If the area of a triangle with vertices (2, -6) (5, 4) and (k, 4) is 35 sq units, then k is:
If f(x)=2|x|+3|sin x|+6 then the right hand derivative of f(x) at x=0 is:
If x[1, 2] + y[2, 5] = [4, 9], then:
If a matrix A=[1 2 3], then the matrix AA' (where A' is the transpose of A) is:
The product [a b, -b a][a -b, b a] is equal to:
Distance of the point (p, q, r) from y-axis is :
The solution set of the inequation 3x+5y<7 is:
If ∫(from 0 to a) 3x² dx = 8, then the value of 'a' is:
The sine of the angle between the vectors →a = 3î + ĵ + 2k̂ and →b = î + ĵ + 2k̂ is:
The order and degree (if defined) of the differential equation, (d²y/dx²)²+(dy/dx)³ = x sin(dy/dx) respectively are:
∫ e^(5 log x) dx is equal to:
A unit vector along the vector 4î-3k̂ is:
Which of the following points satisfies both the inequations 2x+y ≤ 10 and x+2y ≥ 8?
If y=sin²(x³), then dy/dx is equal to :
The point (x, y, 0) on the xy-plane divides the line segment joining the points (1, 2, 3) and (3, 2, 1) in the ratio :
For independent events E and F, if P(E)=0·3 and P(E U F)=0·5, then P(E/F)-P(F/E) is equal to :
The integrating factor for solving the differential equation x dy/dx - y = 2x² is:
If [1 1 1, 0 1 1, 0 0 1][x, y, z] = [6, 3, 2], then the value of (2x+y-z) is:
If A is a square matrix and A²=A, then (I+A)²-3A is equal to:
The value of the determinant [2 7 1, 1 1 1, 10 8 1] is:
The function f(x)=|x| is:
If y=log(sin e^x), then dy/dx is:
∫(from 0 to 4) (e^(2x)+x)dx is equal to:
If θ is the angle between two vectors →a and →b, then →a · →b ≥ 0 only when:
The number of solutions of the differential equation dy/dx = (y+1)/(x-1) when y(1)=2 is:
If the direction cosines of a line are (1/a, 1/a, 1/a) then: