Dimension of Universal Gravitational constant is –

Dimension of Universal Gravitational constant is –
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M–1L3T–2
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Why is the gravitational constant called the universal constant ?

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Last Answer : the distance between two particles of mass 1 kg is 1 m then the force which attracts each other is called gravitational constant. The gravitational constant is called the universal constant. Because it does not ... , the temperature, etc. , the value of this constant remains the same in all cases.

Calculate the value of the universal gravitational constant from the given data. Mass of the Earth = 6 × 10^24 kg,

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What are the dimensions of the universal gravitational constant?

Description : What are the dimensions of the universal gravitational constant?

Last Answer : What are the dimensions of the universal gravitational constant?

The value of the universal gravitational constant, G is (a) 6.67 × 1011 Nm2/kg2 (b) 6.67 × 10+9 Nm2/kg2 (c) 6.67 × 10–9 Nm2/kg2 (d) 6.67 × 10–11 Nm2/kg2

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Last Answer : Ans:(d)

The dimensional formula for universal gravitational constant is – (1) M⁻¹L³T² (2) ML²T⁻² (3) M⁻² (4) M⁻¹L³T⁻²

Description : The dimensional formula for universal gravitational constant is – (1) M⁻¹L³T² (2) ML²T⁻² (3) M⁻² (4) M⁻¹L³T⁻²

Last Answer : (4) M⁻¹L³T⁻² Explanation: Universal Constant of Gravitation is represented by G and is derived from Newton's law of gravitation.

The value of G, the universal gravitational constant, was measured experimentally by: w) Newton x) Cavendish y) Copernicus z) Kepler

Description : The value of G, the universal gravitational constant, was measured experimentally by: w) Newton x) Cavendish y) Copernicus z) Kepler

Last Answer : ANSWER: X -- CAVENDISH

which one of the following does not accurately describe the universal gravitational law? -General Knowledge

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Last Answer : Gravitational force is proportional to the square of the distance between the centers of both bodies. -does not accurately describe the universal gravitational law.

Who Discovered the Universal Gravitational Law ?

Last Answer : Newton, the inventor of the universal law of gravitation.

How does newtons law of universal gravitational apply to earth and the moon?

Description : How does newtons law of universal gravitational apply to earth and the moon?

Last Answer : If it were not for the Earth's pull of gravity the moon wouldfly away from the Earth. The moon's pull of gravity on the Earthcauses the tides.

Out of the following pairs, which one does not have identical dimension? (1) Moment of inertia and moment of a force (2) Work and Torque (3) Angular momentum and Planck's constant (4) Impulse and Momentum

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Dimension of Rydberg constant is a) LT-1 b) L-1 c) (LT)-1 d) L-1T

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The statement that the sum of the kinetic and potential energies of a particle in the earth's gravitational field is constant is known as a.Principle of conservation of mechanical energy b.Law of gravitation c.Newton's law d.Principle of conservation of momentum e.Law of nature

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The dimensions of gravitational constant G a.MLT-2 b.M-1L3T-2 c.Ellipsc d.ML2T-1 e.MLT-1

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Last Answer : b. M-1L3T-2

What is the gravitational constant ?

Description : What is the gravitational constant ?

Last Answer : the distance between two particles of mass 1 kg is 1 m then the force which attracts each other is called gravitational constant.

What is the unit of gravitational constant G ?

Description : What is the unit of gravitational constant G ?

Last Answer : The unit of gravitational constant G is Nm ^ 2kg ^ -2

What is the value of the gravitational constant G ?

Description : What is the value of the gravitational constant G ?

Last Answer : : The value of the gravitational constant G is 6.67384 10-11 Nm2kg-2

What do you mean by gravitational constant? State its SI units.

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Last Answer : What do you mean by gravitational constant? State its SI units.

Calculate the mass and mean density of the earth from the following data : `{:(,"Gravitational constant",(G),=6.6xx10^(-11)Nm^(2)kg^(-2)),(,"Radius of

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Calculate the mass and mean density of the earth from the following data : `{:(,"Gravitational constant",(G),=6.6xx10^(-11)Nm^(2)kg^(-2)),(,"Radius of

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What is the value of gravitational constant G?

Description : What is the value of gravitational constant G?

Last Answer : 1

Gravitational constant (G) is an example of (a) Non-dimensional constant (b) Dimensional constant (c) Numeric constant (d) Quantity without dimensions

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Last Answer : Ans:(b)

Dimensions of gravitational constant ‘G’ are: A. [M]-1 [L]3 [T]-2 B. [M] [L]3 [T]-2 C. [M]-1 [L]2 [T]-1 D. [M] [L]-1 [T]2

Description : Dimensions of gravitational constant ‘G’ are: A. [M]-1 [L]3 [T]-2 B. [M] [L]3 [T]-2 C. [M]-1 [L]2 [T]-1 D. [M] [L]-1 [T]2

Last Answer : [M]-1 [L]3 [T]-2

As distance increases, value of gravitational field strength A. also increases B. decreases C. remains constant D. may increase or decrease

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Last Answer : decreases

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Fill in the blank with the most appropriate option. The Universal Constant of Gravitation is _______. (1) 6.67 x 10¹⁰ Nm²/kg (2) 6.76 x 10⁻¹⁰ Nm²/kg² (3) 6.67 x 10⁻¹¹ Nm²/kg² (4) 9.8 Nm²/kg²

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Last Answer : (3) 6.67 x 10⁻¹¹ Nm²/kg² Explanation: The gravitational constant (also known as the universal gravitational constant), is an empirical physical constant involved in the calculation of ... Isaac Newton's law of universal gravitation and in Albert Einstein's general theory of relativity.

The Prandtl mixing length is (A) Zero at the pipe wall and is a universal constant (B) Independent of radial distance from the pipe axis (C) Independent of the shear stress (D) Useful for computing laminar flow problems

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Prandtl mixing length is (A) Applicable to laminar flow problems (B) A universal constant (C) Zero at the pipe wall (D) None of these

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The gas constant of a certain gas is the ratio of:  A. Universal gas constant to molar mass  B. Universal gas constant to atomic weight  C. Universal gas constant to atomic number  D. Universal gas constant to number of moles

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In the equation Pv = RT, the constant of proportionality R is known as ______.  A. Universal gas constant  B. Gas constant  C. Ideal gas factor  D. Gas index

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The unit’of universal gas constant is  (a) watts/°K  (b) dynes/°C  (c) ergscm/°K  (d)erg/°K  (e) none of the above.

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Last Answer : Answer : d

Universal gas constant is defined as equal to product of the molecular weight of the gas and  (a) specific heat at constant pressure  (b) specific heat at constant volume  (c) ratio of two specific heats  (d) gas constant  (e) unity.

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Last Answer : Answer : d

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