From 2b814b5a0b4744b2610dc8a85b4114617dd7c35f Mon Sep 17 00:00:00 2001
From: Daniel Chen <eggyrules@gmail.com>
Date: Wed, 19 Feb 2020 16:26:59 +0000
Subject: [PATCH] Cleaning up a little bit, otherwise it's very good

---
 ...: Exponential and Logarithmic Functions.md | 20 +++++++++----------
 1 file changed, 10 insertions(+), 10 deletions(-)

diff --git a/Grade 10/Math/MCR3U7/Unit 1: Exponential and Logarithmic Functions.md b/Grade 10/Math/MCR3U7/Unit 1: Exponential and Logarithmic Functions.md
index fc35413..f46cb64 100644
--- a/Grade 10/Math/MCR3U7/Unit 1: Exponential and Logarithmic Functions.md	
+++ b/Grade 10/Math/MCR3U7/Unit 1: Exponential and Logarithmic Functions.md	
@@ -2,7 +2,7 @@
 
 ## Review
 
-A function is a relation where each x-value maps to exactly one y-value.
+`Function`: A relation where each x-value maps to exactly one y-value.
 
 If given a function in the form $`y = af[k(x-d)] + c`$, then let $`(x,y)`$ be the original points, the new points will be $`(\dfrac{1}{k}x+d, ay+c)`$.
 
@@ -26,7 +26,7 @@ A vertical line test is used to test whether a relation is a function. If any 2
 To solve/find the inverse of a function, just swap the $`y`$ and $`x`$ and isolate/solve for $`y`$.
 
 ## Exponential Decay/Growth
-When the base ($`b`$) is in the range $`0 \lt b \lt 1`$, the exponential funciton is said to have a **exponential decay**, the smaller the base, the stronger the decay.
+When the base ($`b`$) is in the range $`0 \lt b \lt 1`$, the exponential function is said to have a **exponential decay**, the smaller the base, the stronger the decay.
 
 When the base ($`b`$) is in the range $`b \gt 1`$, the exponential function is said to have a **exponential growth**, the bigger the base, the stronger the growth.
 
@@ -78,20 +78,20 @@ N = N_0(R)^{\frac{t}{d}}
 
 ```
 
-$`N = `$ Final amount.
+$`N = `$ Final amount
 
-$`N_0 = `$ Starting amount.
+$`N_0 = `$ Starting amount
 
-$`R =`$ Growth factor.
+$`R =`$ Growth factor
 - $`R = 1 + r`$
 - **half-life:** $`R = \dfrac{1}{2}`$
 - **doubling time:** $`R = 2`$
 
 **Growth Rate**
-- $`r > 0`$ Exponential Growth
-- $`-1 \lt r \lt 0`$ Exponential Decay
-- r is ually given as a $`\%`$
+- $`r > 0`$: Exponential growth
+- $`-1 \lt r \lt 0`$: Exponential decay
+- r is usually given as a percentage ($`\%`$)
 
-$`t = `$ Total amount. (time for $`N_0`$ to get to $`N`$)
+$`t = `$: Total time for $`N_0`$ to get to $`N`$
 
-$`d = `$ Growth Rate time. (Time for 1 Growth Rate to occur).
+$`d = `$ Time for 1 growth rate to occur