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Constant coefficient of sphere given centre and radius of sphere Solution

STEP 0: Pre-Calculation Summary
Formula Used
constant_coefficient_of_sphere = (X Coordinate of Centre of Sphere)^2+ (Y Coordinate of Centre of Sphere)^2+ (Z Coordinate of Center of Sphere)^2+ (Radius)^2
Constant_CoefSphere = (XSphere_center)^2+ (YSphere_center)^2+ (ZSphere_center)^2+ (r)^2
This formula uses 4 Variables
Variables Used
X Coordinate of Centre of Sphere - X Coordinate of Centre of sphere is point at centre of sphere corresponding to x axis. (Measured in Hundred)
Y Coordinate of Centre of Sphere - Y Coordinate of Centre of Sphere is point at centre of sphere corresponding to y axis. (Measured in Hundred)
Z Coordinate of Center of Sphere - Z Coordinate of Center of Sphere is point at center of sphere corresponding to z axis. (Measured in Hundred)
Radius - Radius is a radial line from the focus to any point of a curve. (Measured in Meter)
STEP 1: Convert Input(s) to Base Unit
X Coordinate of Centre of Sphere: 2 Hundred --> 2 Hundred No Conversion Required
Y Coordinate of Centre of Sphere: 3 Hundred --> 3 Hundred No Conversion Required
Z Coordinate of Center of Sphere: 4 Hundred --> 4 Hundred No Conversion Required
Radius: 10 Meter --> 10 Meter No Conversion Required
STEP 2: Evaluate Formula
Substituting Input Values in Formula
Constant_CoefSphere = (XSphere_center)^2+ (YSphere_center)^2+ (ZSphere_center)^2+ (r)^2 --> (2)^2+ (3)^2+ (4)^2+ (10)^2
Evaluating ... ...
Constant_CoefSphere = 129
STEP 3: Convert Result to Output's Unit
129 Hundred --> No Conversion Required
FINAL ANSWER
129 Hundred <-- Constant Coefficient of Sphere
(Calculation completed in 00.016 seconds)

6 Coefficient and Ratio in 3D Space Calculators

Constant coefficient of plane given perpendicular distance between plane
constant_coefficient_of_plane1 = modulus((Perpendicular Distance)+(Direction Ratio 1* X Coordinate in 3D Space)+(Direction Ratio 2* Y Coordinate in 3D Space)+(Direction Ratio 3* Z Coordinate in 3D Space)) Go
Distance from origin given standard equation of plane
distance_1 = (Constant Coefficient of Plane2)-((Length)*sqrt((Direction Ratio 1)^2+(Direction Ratio 2)^2+(Direction Ratio 3)^2)) Go
Constant coefficient of sphere given centre and radius of sphere
constant_coefficient_of_sphere = (X Coordinate of Centre of Sphere)^2+ (Y Coordinate of Centre of Sphere)^2+ (Z Coordinate of Center of Sphere)^2+ (Radius)^2 Go
Ratio in which line joining two points is divided by plane xy
ratio1 = -(Z1 Coordinate in 3D Space/Z2 Coordinate in 3D Space) Go
Ratio in which line joining two points is divided by plane zx
ratio1 = -(Y1 Coordinate in 3D Space/Y2 Coordinate in 3D Space) Go
Ratio in which line joining two points is divided by plane yz
ratio1 = -(X1 Coordinate in 3D Space/X2 Coordinate in 3D Space) Go

Constant coefficient of sphere given centre and radius of sphere Formula

constant_coefficient_of_sphere = (X Coordinate of Centre of Sphere)^2+ (Y Coordinate of Centre of Sphere)^2+ (Z Coordinate of Center of Sphere)^2+ (Radius)^2
Constant_CoefSphere = (XSphere_center)^2+ (YSphere_center)^2+ (ZSphere_center)^2+ (r)^2

What is sphere?

A sphere is a geometrical object in three-dimensional space that is the surface of a ball. Like a circle in a two-dimensional space, a sphere is defined mathematically as the set of points that are all at the same distance r from a given point in a three-dimensional space.

How to Calculate Constant coefficient of sphere given centre and radius of sphere?

Constant coefficient of sphere given centre and radius of sphere calculator uses constant_coefficient_of_sphere = (X Coordinate of Centre of Sphere)^2+ (Y Coordinate of Centre of Sphere)^2+ (Z Coordinate of Center of Sphere)^2+ (Radius)^2 to calculate the Constant Coefficient of Sphere, Constant coefficient of sphere given centre and radius of sphere formula is defined as distance measured from centre of sphere(-u, v, w) to any point on sphere. Constant Coefficient of Sphere and is denoted by Constant_CoefSphere symbol.

How to calculate Constant coefficient of sphere given centre and radius of sphere using this online calculator? To use this online calculator for Constant coefficient of sphere given centre and radius of sphere, enter X Coordinate of Centre of Sphere (XSphere_center), Y Coordinate of Centre of Sphere (YSphere_center), Z Coordinate of Center of Sphere (ZSphere_center) & Radius (r) and hit the calculate button. Here is how the Constant coefficient of sphere given centre and radius of sphere calculation can be explained with given input values -> 129 = (2)^2+ (3)^2+ (4)^2+ (10)^2.

FAQ

What is Constant coefficient of sphere given centre and radius of sphere?
Constant coefficient of sphere given centre and radius of sphere formula is defined as distance measured from centre of sphere(-u, v, w) to any point on sphere and is represented as Constant_CoefSphere = (XSphere_center)^2+ (YSphere_center)^2+ (ZSphere_center)^2+ (r)^2 or constant_coefficient_of_sphere = (X Coordinate of Centre of Sphere)^2+ (Y Coordinate of Centre of Sphere)^2+ (Z Coordinate of Center of Sphere)^2+ (Radius)^2. X Coordinate of Centre of sphere is point at centre of sphere corresponding to x axis, Y Coordinate of Centre of Sphere is point at centre of sphere corresponding to y axis, Z Coordinate of Center of Sphere is point at center of sphere corresponding to z axis & Radius is a radial line from the focus to any point of a curve.
How to calculate Constant coefficient of sphere given centre and radius of sphere?
Constant coefficient of sphere given centre and radius of sphere formula is defined as distance measured from centre of sphere(-u, v, w) to any point on sphere is calculated using constant_coefficient_of_sphere = (X Coordinate of Centre of Sphere)^2+ (Y Coordinate of Centre of Sphere)^2+ (Z Coordinate of Center of Sphere)^2+ (Radius)^2. To calculate Constant coefficient of sphere given centre and radius of sphere, you need X Coordinate of Centre of Sphere (XSphere_center), Y Coordinate of Centre of Sphere (YSphere_center), Z Coordinate of Center of Sphere (ZSphere_center) & Radius (r). With our tool, you need to enter the respective value for X Coordinate of Centre of Sphere, Y Coordinate of Centre of Sphere, Z Coordinate of Center of Sphere & Radius and hit the calculate button. You can also select the units (if any) for Input(s) and the Output as well.
How many ways are there to calculate Constant Coefficient of Sphere?
In this formula, Constant Coefficient of Sphere uses X Coordinate of Centre of Sphere, Y Coordinate of Centre of Sphere, Z Coordinate of Center of Sphere & Radius. We can use 6 other way(s) to calculate the same, which is/are as follows -
  • constant_coefficient_of_plane1 = modulus((Perpendicular Distance)+(Direction Ratio 1* X Coordinate in 3D Space)+(Direction Ratio 2* Y Coordinate in 3D Space)+(Direction Ratio 3* Z Coordinate in 3D Space))
  • constant_coefficient_of_sphere = (X Coordinate of Centre of Sphere)^2+ (Y Coordinate of Centre of Sphere)^2+ (Z Coordinate of Center of Sphere)^2+ (Radius)^2
  • distance_1 = (Constant Coefficient of Plane2)-((Length)*sqrt((Direction Ratio 1)^2+(Direction Ratio 2)^2+(Direction Ratio 3)^2))
  • ratio1 = -(Z1 Coordinate in 3D Space/Z2 Coordinate in 3D Space)
  • ratio1 = -(Y1 Coordinate in 3D Space/Y2 Coordinate in 3D Space)
  • ratio1 = -(X1 Coordinate in 3D Space/X2 Coordinate in 3D Space)
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