If the Line (2 - x)/3 = (3y - 2)/(4k + 1) = 4 - z Makes a Right Angle with the Line #maths #aymqb

Let f(x) = x^5 + 2x^3 + 3x + 1 & g(x) be a Function such that g(f(x)) = x for all x #maths #aymqb

If y = y(x) is the Solution of the Differential Equation dy/dx + 2y = Sin2x y(0) = 3/4 #maths #aymqb

d be the Distance of Point of intersection of the Lines (x + 6)/3 = y/2 = (z + 1)/1 #maths #aymqb

A Circle C of radius 1 and Closer to the Origin be Such That the Line Passing Through #maths #aymqb

Let the Line 2x + 3y - k = 0 Intersect x-axis & y-axis at A & B. If Equation of Circle #maths #aymqb

If the Function f(x) = (Sin3x + aSinx - bCos3x)/x^3 is Continuous at x = 0, Then f(0) #maths #aymqb

A = {1, 3, 7, 9, 11} and B = {2, 4, 5, 7, 8, 10, 12}, Then the total no of functions #maths #aymqb

If the System of Equations 11x + y + kz = -5, 2x + 3y + 5z = 3, 8x - 19y - 39z = u #maths #aymqb

For the Function f(x) = Sinx + 3x - 2/pi (x^2 + x), where x e [0, pi/2] #function #maths #aymqb

The Value of the Integration 2y(1 + Siny)/(1 + Cos^2y) dy #integration #integrals #maths #aymqb

if 1/(1 + 2^1/2) + 1/(2^1/2 + 3^1/2) +...= m and 1/1.2 + 1/2.3 +... = n, then (m, n) #maths #aymqb

If A(1, -1, 2), B(5, 7, -6), C(3, 4, -10), D(-1, -4, -2) are Vertices of Quadrilateral #maths #aymqb

The Integral 136Sinx/(3Sinx + 5Cosx) dx is Equal to #integration #integrals #integral #maths #aymqb

Let 2 Straight Lines Drawn From Origin O Intersect the Line 3x + 4y = 12 at the Points #maths #aymqb

Let a Rectangle ABCD of Sides 2 & 4 be Inscribed in Another Rectangle PQRS such that #maths #aymqb

ABC be a triangle of area 15(root2) & the vectors AB = i + 2j - 7k, BC = ai + bj + ck #maths #aymqb

If the shortest distance between lines x+2/2 = y+3/3 = z-5/4 & x-3/1 = y-2/-2 = z+4/2 #maths #aymqb

dy/dx - y = 1 + 4Sinx satisfy y(pi) = 1, then y(pi/2) + 10 is #maths #aymqb #differentialequation

Let a = 1 + 2C2/3! + 2C2/3! + 2C2/3!... b = 1 + (1C0 + 1C1)/1! + (2C0 + 2C1 + 2C2)/2! #maths #aymqb

Lim x_1 ((5x + 1)^1/3 - (x + 5)^1/3)/((2x + 3)^1/2 - (x + 4)^1/2), where gcd(m, n) = 1 #maths #aymqb

The System of Equations x + (2Sina)y + (2Cosa)z = 0, x + (Cosa)y + (Sina)z = 0 #maths #aymqb

Let f(x) = -2, x - 2 and h(x) = f(|x|) + |f(x)|, then integration from -2 to 2 of h(x) #maths #aymqb

If 2 and 6 are the Roots of the Equation ax^2 + bx + 1 =0, Then the Quadratic Equation #maths #aymqb

The Mean and Variance of 6 Observations -3, 4, 7, -6, a, b be 2 and 23 respectively #maths #aymqb

A Square is inscribed in the circle x^2 + y^2 - 10x - 6y + 30 = 0. One side of this.. #maths #aymqb

The Sum of all Rational Terms in the expansion of (2^1/5 + 5^1/3)^15 is equal to #maths #aymqb

f: R to R be a Function given by f(x) = (1 - Cos2x)/x^2, Find the value of a^2 + b^2 #maths #aymqb

Let a and b be the sum and the product of all the solution of #complexnumberslocus #maths #aymqb

The Solution of the Differential Equation (x^4 + 2x^3 + 3x^2 + 2x + 2)dy #differential #maths #aymqb

domain of the function sin^(-1)(3x - 22)/(2x - 19) + log(3x^2 - 8x + 5)/(x^2 - 3x 10) #maths #aymqb

There are 5 Points p1, p2, p3, p4, p5 on side AB, excluding A and B of a triangle ABC. #maths #aymqb

Let f(x) = x^5 + 2e^(x/4) for all real numbers. Consider a function g(x) such that g(f(x)) = x.

If the Value of the Integral from -1 to 1 Cos(ax)/(1 + 3^x) dx is 2/pi, then the value of a is

a = i + j + k, a = 2i + 4j - 5k, c = xi + 2j + 3k, if d is a unit vector in the direction of b + c

Let f(x) = 3 (x - 2)^1/2 + (4 - x)^1/2 be a Real Valued Function ... then a^2 + 2b^2 is equal to

Let A = [1 2 0 1] & B = I + adj(A) + adj(A)^2 + adj(A)^3 + ... + adj(A)^10, then sum of all elements

Let f(x) = Integration from 0 to x of (t + sin(1 - e^t)) dt, then Lim(f(x)/x^3) is, IIT JEE Solution

The Area of the region describe by {{x, y}: y^2 less than or equals 4x and y greater than 4x - 1}

Given That the Inverse Trigonometric Function .. Then Minimum Value of x^2 + y^2 + 2xy Sina is

If (2n +1)P(n - 1) : (2n -1)P(n) = 11 : 21, Then n^2 + n + 15 is | Permutation and Combination

The Number of ways of Selecting 2 Numbers a and b, a = {2, 4, 6, .. 100} Permutation and Combination

How to Find the Rank of a Word TOUGH | Trick to Find Rank of any Word | Permutation and Combination

If the Number of Words with or without Meaning ... MATHEMATICS | Permutation and Combination

The Number of Arrangements of the Letters of the word INDEPENDENCE | Permutation and Combination

The Number of Integers Greater Than 7000 that can be Formed using 3, 5 | Permutation and Combination

Permutation and Combination | The total number of 3 digit numbers divisible by 3 which are formed

How to Find the Rank of a Word MONDAY | Trick to Find Rank of any Word | Permutation and Combination

Permutation and Combination | The number of 5 Digits Numbers, Greater Than 40000 and Divisible by 5

How to Find the Rank of a Word THAMS | Trick to Find Rank of any Word | Permutation and Combination

How to Find the Rank of a Word PUBLIC | Trick to Find Rank of any Word | Permutation and Combination

Let a1, a2, a3,... be an AP. If a7 = 3, the product a1a4 is | Sequence Series | JEE Main Solution

For three positive integers p, q, r. r = pq + 1, such that | Sequence Series | JEE Main Solution

Suppose a1, a2, a3,... be an Arithmetic Progression of Natural | Sequence Series | JEE Main Solution

Let a1, a2, a3,...,a10 be n positive consecutive terms | Sequence Series | JEE Main Solution

Let s1, s2, s3,...,s10 respectively be the sum to 12 Terms | Sequence Series | JEE Main Solution

Permutations and Combinations | If number of 5 Digits Numbers Which can be Formed without repeating

Permutations and Combinations | Let n be an Integer. Suppose that there are n Metro Stations | Math

Permutations and Combinations | There are 3 Sections in a Question Paper and each Section Contains

Permutations and Combinations | Two Families with 3 Members Each | IIT JEE Main & Advanced Solutions