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--- formulas:newtons_law [2018/03/28 08:45]
jakobadmin [Abstract]
+++ formulas:newtons_law [2020/04/02 13:23] (current)
82.37.83.13 [Newton's law of Gravity] Typos
@@ Line 1: / Line 1: @@
-====== Newton's law of Gravity: $\quad  \color{blue}{\vec F}= \color{olive}{ G} \frac{\color{red}{m_1} \color{orange}{m_2}}{\color{magenta}{r^2}}$ ======
+<WRAP lag>$\color{blue}{\vec F}= \color{olive}{ G} \frac{\color{red}{m_1} \color{orange}{m_2}}{\color{magenta}{r^2}}$</WRAP>
+====== Newton's law of Gravity ======
 <tabbox Intuitive>
-Newton's law of Gravity tells us that the $\color{blue}{\text{gravitational force}}$ between $\color{red}{\text{two}}$ $\color{orange}{\text{masses}}$ gets smalles as the masses are removed $\color{magenta}{\text{farer away from each other}}$.
+Newton's law of Gravity tells us that the $\color{blue}{\text{gravitational force}}$ between $\color{red}{\text{two}}$ $\color{orange}{\text{masses}}$ gets smaller as the masses are removed $\color{magenta}{\text{further away from each other}}$.
 In addition, it tells us that the //exact// strength of the $\color{blue}{\text{gravitational force}}$ is determined by the $\color{olive}{\text{gravitational constant}},$ the $\color{red}{\text{two}}$ $\color{orange}{\text{masses}}$ of the objects in the system and the $\color{magenta}{\text{distance between them}}$.
-So given an object with some known $\color{red}{\text{mass}}$, we can immediately calculate the $\color{blue}{\text{force}}$ it exerts onto antother $\color{orange}{\text{mass}}$.
+So given an object with some known $\color{red}{\text{mass}}$, we can immediately calculate the $\color{blue}{\text{force}}$ it exerts onto another $\color{orange}{\text{mass}}$.
 <tabbox Concrete>

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