DYNAMISM by GEORGE MARTIN WILLIAMS - HTML preview

Volume of Sphere

The volume of sphere is the capacity it has. It is the space occupied by the sphere. The volume of sphere is measured in cubic units, such as m^3, cm^3, in^3, etc. The shape of the sphere is round and three-dimensional. It has three axes as x-axis, y-axis and z-axis which defines its shape. All the things like football and basketball are examples of the sphere which have volume.

The volume here depends on the diameter of the radius of the sphere since if we take the cross-section of the sphere, it is a circle. The surface area of sphere is the area or region of its outer surface. To calculate the sphere volume, whose radius is ‘r’ we have the below formula:

Volume of a sphere = 4/3 π r^3

https://byjus.com/maths/volume-of-sphere/

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THE DIAMETER IS EQUAL TO THE THE VELOCITY OF LIGHT DIVIDED BY WAVELENGTH: (299792458 / (1 x 10^32)) = 2.99792458 x 10^-24

THE RADIUS IS EQUAL TO THE DIAMETER DIVIDED BY TWO:

(2.99792458 x 10^-24) / 2 = 1.49896229 x 10^-24

THE RADIUS MUST BE CUBED:

(1.49896229 x 10^-24)^3 = 3.3680003021717486924169893 x 10^-72

THIS RESULT MUST BE MULTIPLIED BY 4*pi AND DIVIDED BY 3 TO GET THE VOLUME OF THE NEUTRINO: 4 * 3.14159265359 * (3.3680003021717486924169893 x 10^-72)/3 =

1.41078466754555544193878695010475154493333 x 10^-71

CALCULATING THE MASS OF A NEUTRINO

TO CALCULATE THE MASS OF THE NEUTRINO IN KILOGRAMS:

H = PLANCK'S CONSTANT = 6.62607015 × 10^−34 joule second C^2 = 89875517873681764 M/S

H = 6.62607015 × 10^−34

C^2 89875517873681764

= 7.372497349961709 x 10^-51 kg

CALCULATING THE DENSITY OF A NEUTRINO

DENSITY IS CALCULATED BY DIVIDING THE MASS OF THE OBJECT BY ITS VOLUME. IN THE CASE OF THE

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NEUTRINO I CAN USE THE ABOVE FIGURES TO CALCULATE ITS DENSITY: DENSITY = MASS