2024/G1/3 - Revision history

Christophers69344@students.laalliance.org: /* 3.3 DERIVATIVE OF TRIGONOMETRIC FUNCTIONS */

2023-04-25T16:42:02Z

3.3 DERIVATIVE OF TRIGONOMETRIC FUNCTIONS

@@ Line 11: / Line 11: @@
 ==3.3 DERIVATIVE OF TRIGONOMETRIC FUNCTIONS==
-<math> \lim_{z\to z} [f(x) g(x]) = c \cdot[ \lim_{x\to a} f(x) ] </math><br>
+<math> \lim_{a\to 0} \frac{sin(a)}{0} = 1  </math><br>
 ==3.4 ==

Christophers69344@students.laalliance.org: /* 3.3 DERIVATIVE OF TRIGONOMETRIC FUNCTIONS */

2023-04-25T16:11:08Z

3.3 DERIVATIVE OF TRIGONOMETRIC FUNCTIONS

← Older revision		Revision as of 16:11, 25 April 2023
Line 11:		Line 11:

	==3.3 DERIVATIVE OF TRIGONOMETRIC FUNCTIONS==		==3.3 DERIVATIVE OF TRIGONOMETRIC FUNCTIONS==
	<math>		<math> \lim_{z\to z} [f(x) g(x]) = c \cdot[ \lim_{x\to a} f(x) ] </math><br>

	==~~Ch3 Sec4~~ ==		==3.4 ==

	===Point Slope Form===		===Point Slope Form===
	<math> y - y_1 = m(x - x_1) </math> <br>		<math> y - y_1 = m(x - x_1) </math> <br>

Christophers69344@students.laalliance.org at 16:10, 25 April 2023

2023-04-25T16:10:13Z

← Older revision		Revision as of 16:10, 25 April 2023
Line 1:		Line 1:
	==~~Ch3 Sec2 Review~~==		==3.1 DERIVATIVE OF POLYNOMIALS AND EXPONENTIAL FUNCTIONS==

			==3.2 THE PRODUCT AND QUOTIENT RULES==
	<math>{\frac{d}{dx}} [c] = 0 </math> <br>		<math>{\frac{d}{dx}} [c] = 0 </math> <br>
	<math>{\frac{d}{dx}} [c\cdot f(x)] = c\cdot{\frac{d}{dx}} [f(x)] </math> <br>		<math>{\frac{d}{dx}} [c\cdot f(x)] = c\cdot{\frac{d}{dx}} [f(x)] </math> <br>
Line 7:		Line 9:
	<math>{\frac{d}{dx}} [a^x] = \ln(a)a^x </math><br>		<math>{\frac{d}{dx}} [a^x] = \ln(a)a^x </math><br>
	<math> {\frac{d}{dx}} [e^x] = e^x </math><br>		<math> {\frac{d}{dx}} [e^x] = e^x </math><br>

			==3.3 DERIVATIVE OF TRIGONOMETRIC FUNCTIONS==
			<math>

	==Ch3 Sec4 ==		==Ch3 Sec4 ==

Christophers69344@students.laalliance.org: Created page with "==Ch3 Sec2 Review== ${\frac{d}{dx}} [c] = 0$
${\frac{d}{dx}} [c\cdot f(x)] = c\cdot{\frac{d}{dx}} [f(x)]$
${\frac{d}{dx}} [f(x)\pm g(x)] = {\frac{d}{dx}} [f(x)] \pm {\frac{d}{dx}} [g(x)]$
${\frac{d}{dx}} [x^n] = n \cdot x^n-1$
${\frac{d}{dx}} [a^x] = \ln(a)a^x$
${\frac{d}{dx}} [e^x] = e^x$
==Ch3 Sec4 == ===Point Slope Form=== $y - y_1 = m(x - x_1)$
"

2023-04-11T16:46:50Z

Created page with "==Ch3 Sec2 Review== <math>{\frac{d}{dx}} [c] = 0 </math> <math>{\frac{d}{dx}} [c\cdot f(x)] = c\cdot{\frac{d}{dx}} [f(x)] </math> <math>{\frac{d}{dx}} [f(x)\pm g(x)] = {\frac{d}{dx}} [f(x)] \pm {\frac{d}{dx}} [g(x)] </math> <math> {\frac{d}{dx}} [x^n] = n \cdot x^n-1 </math> <math>{\frac{d}{dx}} [a^x] = \ln(a)a^x </math> <math> {\frac{d}{dx}} [e^x] = e^x </math> ==Ch3 Sec4 == ===Point Slope Form=== <math> y - y_1 = m(x - x_1) </math> "

New page

==Ch3 Sec2 Review==
<math>{\frac{d}{dx}} [c] = 0 </math> 
<math>{\frac{d}{dx}} [c\cdot f(x)] = c\cdot{\frac{d}{dx}} [f(x)] </math> 

<math>{\frac{d}{dx}} [f(x)\pm g(x)] = {\frac{d}{dx}} [f(x)] \pm {\frac{d}{dx}} [g(x)] </math> 
<math> {\frac{d}{dx}} [x^n] = n \cdot x^n-1 </math> 
<math>{\frac{d}{dx}} [a^x] = \ln(a)a^x </math> 
<math> {\frac{d}{dx}} [e^x] = e^x </math> 

==Ch3 Sec4 ==

===Point Slope Form===
<math> y - y_1 = m(x - x_1) </math>