Free Fall Equation (Non-Uniform Gravitation) (Q4406): Difference between revisions

Latest revision as of 19:26, 5 December 2024

a free fall is any motion of a body where gravity is the only force acting upon it, hence neglecting the aerodynamic drag but allowing for a non-uniform gravitational field. Moreover, assuming the falling object to be a point mass. Note that Q stands here for the quantile function of the Beta distribution.

Language	Label	Description	Also known as
English	Free Fall Equation (Non-Uniform Gravitation)	a free fall is any motion of a body where gravity is the only force acting upon it, hence neglecting the aerodynamic drag but allowing for a non-uniform gravitational field. Moreover, assuming the falling object to be a point mass. Note that Q stands here for the quantile function of the Beta distribution.

Statements

community

MathModDB

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instance of

mathematical expression

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defining formula

y(t)=y_{0}~Q\left(1-{\frac {t}{t_{\mathrm {ff} }}};{\frac {3}{2}},{\frac {1}{2}}\right)

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described at URL

https://en.wikipedia.org/wiki/Free_fall

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in defining formula

y

symbol represents

Free Fall Height

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y_{0}

symbol represents

Free Fall Initial Height

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t

symbol represents

time

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t_{\mathrm {ff} }

symbol represents

Free Fall Time

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description

Note that Q stands here for the quantile function of the Beta distribution

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Identifiers

Wikidata QID

Q38083707

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@@ description / en / description / en @@
-a free fall is any motion of a body where gravity is the only force acting upon it, hence neglecting the aerodynamic drag but allowing for a non-uniform gravitational field. Moreover, assuming the falling object to be a point mass.
+a free fall is any motion of a body where gravity is the only force acting upon it, hence neglecting the aerodynamic drag but allowing for a non-uniform gravitational field. Moreover, assuming the falling object to be a point mass. Note that Q stands here for the quantile function of the Beta distribution.
@@ Property / instance of / Property / instance of @@
-Q3832 (Deleted Item)
+mathematical expression
@@ Property / defining formula / Property / defining formula @@
- $a^{2}+b^{2}=c^{2}$ 
a^2+b^2=c^2
+ $y(t)=y_{0}~Q\left(1-{\frac {t}{t_{\mathrm {ff} }}};{\frac {3}{2}},{\frac {1}{2}}\right)$ 
y(t)=y_0~Q\left(1-\frac{t}{t_\mathrm{ff}};\frac{3}{2},\frac{1}{2}\right)
@@ Property / described at URL @@
+https://en.wikipedia.org/wiki/Free_fall
@@ Property / described at URL: https://en.wikipedia.org/wiki/Free_fall / rank @@
+Normal rank
@@ Property / Wikidata QID @@
+Q38083707
@@ Property / Wikidata QID: Q38083707 / rank @@
+Normal rank
@@ Property / in defining formula @@
+ $y$ 
y
@@ Property / in defining formula: $y$ / rank @@
+Normal rank
@@ Property / in defining formula: $y$ / qualifier @@
+symbol represents: Free Fall Height
@@ Property / in defining formula @@
+ $y_{0}$ 
y_0
@@ Property / in defining formula: $y_{0}$ / rank @@
+Normal rank
@@ Property / in defining formula: $y_{0}$ / qualifier @@
+symbol represents: Free Fall Initial Height
@@ Property / in defining formula @@
+ $t$ 
t
@@ Property / in defining formula: $t$ / rank @@
+Normal rank
@@ Property / in defining formula: $t$ / qualifier @@
+symbol represents: time
@@ Property / in defining formula @@
+ $t_{\mathrm {ff} }$ 
t_\mathrm{ff}
@@ Property / in defining formula: $t_{\mathrm {ff} }$ / rank @@
+Normal rank
@@ Property / in defining formula: $t_{\mathrm {ff} }$ / qualifier @@
+symbol represents: Free Fall Time
@@ Property / description @@
+Note that Q stands here for the quantile function of the Beta distribution
+Normal rank

Free Fall Equation (Non-Uniform Gravitation) (Q4406): Difference between revisions

$a^{2}+b^{2}=c^{2}$

$y(t)=y_{0}~Q\left(1-{\frac {t}{t_{\mathrm {ff} }}};{\frac {3}{2}},{\frac {1}{2}}\right)$

$y$

$y_{0}$

$t$

$t_{\mathrm {ff} }$

Latest revision as of 19:26, 5 December 2024

Statements

Identifiers

Sitelinks

mathematics(0 entries)

Free Fall Equation (Non-Uniform Gravitation) (Q4406): Difference between revisions

a 2 + b 2 = c 2 {\displaystyle a^{2}+b^{2}=c^{2}}

y ( t ) = y 0 Q ( 1 − t t f f ; 3 2 , 1 2 ) {\displaystyle y(t)=y_{0}~Q\left(1-{\frac {t}{t_{\mathrm {ff} }}};{\frac {3}{2}},{\frac {1}{2}}\right)}

y {\displaystyle y}

y 0 {\displaystyle y_{0}}

t {\displaystyle t}

t f f {\displaystyle t_{\mathrm {ff} }}

Latest revision as of 19:26, 5 December 2024

Statements

Identifiers

Sitelinks

mathematics(0 entries)

$a^{2}+b^{2}=c^{2}$

$y(t)=y_{0}~Q\left(1-{\frac {t}{t_{\mathrm {ff} }}};{\frac {3}{2}},{\frac {1}{2}}\right)$

$y$

$y_{0}$

$t$

$t_{\mathrm {ff} }$