freejee866@gmail.com - NEET JEE RANKERS - Page 21 of 76

Skip to content

NEET JEE RANKERS

Contact Us
Disclaimer
Home
privacy policy

NEET JEE RANKERS

Contact Us
Disclaimer
Home
privacy policy

Two short dipoles (A, B), A having charges ±2μC and length 1 cm and B having charges ±4μC and length 1 cm are placed with their centres 80 cm apart. The electric field at a point P equidistant from the centres of both dipoles is ___ N/C.

Two short dipoles (A, B), A having charges ±2μC and length 1 cm and B having charges ±4μC and length […]

The internal energy of a monoatomic gas is 3nRT. One mole of helium is kept in a cylinder having internal cross section area of 17 cm² and fitted with a light movable frictionless piston. The gas is heated slowly by supplying 126 J heat. If the temperature rises by 4°C, then the piston will move ___ cm. (atmospheric pressure = 10⁵ Pa)

The internal energy of a monoatomic gas is 3nRT. One mole of helium is kept in a cylinder having internal

A block is sliding down on an inclined plane of slope θ and at an instant t = 0 this block is given an upward momentum so that it starts moving up on the inclined surface with velocity u. The distance (S) travelled by the block before its velocity become zero, is ____ . (g = gravitational acceleration)

A block is sliding down on an inclined plane of slope θ and at an instant t = 0 this

One mole of an ideal diatomic gas expands from volume V to 2V isothermally at a temperature 27°C and does W joule of work. If the gas undergoes same magnitude of expansion adiabatically from 27°C doing the same amount of work W, then its final temperature will be (close to) ___ °C. (logₑ 2 = 0.693)

One mole of an ideal diatomic gas expands from volume V to 2V isothermally at a temperature 27°C and does

The number of numbers greater than 5000, less than 9000 and divisible by 3, 73 that can be formed using the digits 0, 1, 2, 5, 9, if the repetition of the digits

Numbers greater than 5000 and less than 9000 divisible by 3 Q. The number of numbers greater than 5000, less

The number of 3 × 2 matrices A, which can be formed using the elements of the set {−2, −1, 0, 1, 2} such that the sum of all the diagonal elements of AᵀA is 5, is

The number of 3 × 2 matrices A which can be formed using given elements Q. The number of $3

Let a differentiable function f satisfy the equation ∫₀³⁶ f(tx/36) dt = 4α f(x). If y = f(x) is a standard parabola passing through the points (2, 1) and (−4, β), then β^α is equal to ___.

Let a differentiable function f satisfy the equation integral condition and parabola constraints Q. Let a differentiable function $f$ satisfy

The number of the real solutions of the equation: � is

Number of real solutions of equation x|x+3| + |x-1| − 2 = 0 The number of the real solutions of

Let the lines L₁ : r⃗ = î + 2ĵ + 3k̂ + λ(2î + 3ĵ + 4k̂), λ ∈ ℝ and L₂ : r⃗ = (4î + ĵ) + μ(5î + 2ĵ + k̂), μ ∈ ℝ intersect at the point R. Let P and Q be the points lying on lines L₁ and L₂, respectively, such that |PR⃗| = √29 and |PQ⃗| = √(47/3). If the point P lies in the first octant, then 27(QR)² is equal to

Let the lines intersect at R and satisfy distance conditions Q. Let the lines $L_1 : vec r = hat

Let 729, 81, 9, 1, … be a sequence and Pₙ denote the product of the first n terms of this sequence. If 2 ∑ₙ₌₁⁴⁰ (Pₙ)^(1/n) = (3^α − 1) / 3^β and gcd(α, β) = 1, then α + β is equal to

JEE Main Sequences & Series | Product of terms | Find α + β Q. Let 729, 81, 9, 1,

← Previous 1 … 20 21 22 … 76 Next →

Scroll to Top