DERIVATIVE ( slide 2 of 3 )
 $y=4\cdot\left(6\cdot x^2+5\right)^{\ 2}$  
RW  $y=144\cdot x^{\ 4}+240\cdot x^{\ 2}+100$  
DIF  $\frac{dy}{dx}=A\cdot x^{\ B}+C\cdot x$  
Submit  $A,B,C$  

(a)  

DERIVATIVE ( slide 3 of 3 )
 $y=4\cdot\left(6\cdot x^2+5\right)^{\ 2}$  
RW  $y=144\cdot x^{\ 4}+240\cdot x^{\ 2}+100$  
DIF  $\frac{dy}{dx}=576\cdot x^{\ 3}+480\cdot x$  
SIMP  $\frac{dy}{dx}=A\cdot x\cdot\left(B\cdot x^{\ C}+D\right)$  
Submit  $A,B,C,D$  

(a)  

DERIVATIVE ( slide 1 of 3 )
 $w=\frac{1}{28\cdot k^4}$  
RW  $w=\frac{A}{B}\cdot k^{\ C}$  
Submit  $A,B,C$  

(a)  

DERIVATIVE ( slide 2 of 3 )
 $w=\frac{1}{28\cdot k^4}$  
RW  $w=\frac{1}{28}\cdot k^{\ -\ 4}$  
DIF  $\frac{dA}{dB}=-\ \frac{1}{C}\cdot k^{\ D}$  
Submit  $A,B,C,D$  

(a)  

DERIVATIVE ( slide 3 of 3 )
 $w=\frac{1}{28\cdot k^4}$  
RW  $w=\frac{1}{28}\cdot k^{\ -\ 4}$  
DIF  $\frac{dw}{dk}=-\ \frac{1}{7}\cdot k^{\ -\ 5}$  
SIMP  $\frac{dw}{dk}=-\ \frac{A}{B\cdot k^{\ C}}$  
Submit  $A,B,C$  

(a)  

DERIVATIVE ( slide 1 of 3 )
 $u=\left(8\cdot a+9\right)\cdot\left(4\cdot a-7\right)$  
RW  $A=B\cdot a^{\ C}-D\cdot a-E$  
Submit  $A,B,C,D,E$  

(a)  

DERIVATIVE ( slide 2 of 3 )
 $u=\left(8\cdot a+9\right)\cdot\left(4\cdot a-7\right)$  
RW  $u=32\cdot a^{\ 2}-20\cdot a-63$  
DIF  $\frac{dA}{dB}=C\cdot a-D$  
Submit  $A,B,C,D$  

(a)  

DERIVATIVE ( slide 3 of 3 )
 $u=\left(8\cdot a+9\right)\cdot\left(4\cdot a-7\right)$  
RW  $u=32\cdot a^{\ 2}-20\cdot a-63$  
DIF  $\frac{du}{da}=64\cdot a-20$  
SIMP  $\frac{du}{da}=A\cdot\left(B\cdot x-C\right)$  
Submit  $A,B,C$  

(a)  

DERIVATIVE ( slide 1 of 2 )
 $g=\frac{16\cdot t^{\ 2}+6\cdot t-27}{2\cdot t+3}$  
RW  $g=A\cdot t-B$  
Submit  $A,B$  

(a)  

DERIVATIVE ( slide 2 of 2 )
 $g=\frac{16\cdot t^{\ 2}+6\cdot t-27}{2\cdot t+3}$  
RW  $g=8\cdot t-9$  
DIF  $\frac{dA}{dB}=C$  
Submit  $A,B,C$  

(a)  

DERIVATIVE ( slide 1 of 3 )
 $y=\frac{1-\cot\left(\theta\right)}{\cot\left(\theta\right)}$  
ALG  $y=\frac{A}{trig1\left(\theta\right)}-\frac{trig2\left(\theta\right)}{trig3\left(\theta\right)}$  
Submit  $A,trig1,trig2,trig3$  

(a)  

DERIVATIVE ( slide 2 of 3 )
 $y=\frac{1-\cot\left(\theta\right)}{\cot\left(\theta\right)}$  
ALG  $y=\frac{1}{\cot\left(\theta\right)}-\frac{\cot\left(\theta\right)}{\cot\left(\theta\right)}$  
RW  (TRIG/ALG)   $y=trig4\left(\theta\right)-A$  
Submit  $trig4,A$  

(a)  

DERIVATIVE ( slide 3 of 3 )
 $y=\frac{1-\cot\left(\theta\right)}{\cot\left(\theta\right)}$  
RW   $y=\tan\left(\theta\right)-1$  
DIF  $\frac{dy}{d\theta}=trig5^{\ A}\left(\theta\right)$  
Submit  $trig5,A$  

(a)  

DERIVATIVE ( slide 1 of 2 )
 $r=\sin^2\left(A\right)+\cos^2\left(A\right)$  
RW (TRIG)  $r=A$  
Submit  $A$  

(a)  

DERIVATIVE ( slide 1 of 2 )
 $r=\sin^2\left(A\right)+\cos^2\left(A\right)$  
RW (TRIG)  $r=1$  
DIF  $\frac{dA}{dB}=C$  
Submit  $A,B,C$  

(a)  

DERIVATIVE ( slide 1 of 2 )
 $p=-\ \cot\left(s\right)-s$  
DIF   $\frac{dA}{dB}=trig1^{\ C}\left(s\right)-D$  
Submit  $A,B,trig1,C,D$  

(a)  

DERIVATIVE ( slide 2 of 2 )
 $p=-\ \cot\left(s\right)-s$  
DIF   $\frac{dp}{ds}=\csc^{\ 2}\left(s\right)-1$  
SIMP (TRIG ID)  $\frac{dp}{ds}=trig2^{\ A}\left(s\right)$  
Submit  $trig2,A$  

(a)  

DERIVATIVE ( slide 1 of 2 )
 $y=\cot\left(x\right)\cdot\sec\left(x\right)$  
RW (TRIG)  $y=trig1\left(x\right)$  
Submit  $trig1$  

(a)  

DERIVATIVE ( slide 2 of 2 )
 $y=\cot\left(x\right)\cdot\sec\left(x\right)$  
RW (TRIG)  $y=\csc\left(x\right)$  
DIF  $\frac{dy}{dx}=-\ trig2\left(x\right)\cdot trig3\left(x\right)$  
Submit  $trig2,trig3$  

(a)