Answer:
1) 
2) 
Step-by-step explanation:
To find : Calculate the Laplace transforms of the following from the definition ?
Solution :
We know that,
Laplace transforms of
is given by,
1) 
Laplace of y,
here n=2


2) 
Laplace of y,
here n=3



Answer:
3
Step-by-step explanation: From one point, go over to the top/bottom of the other point then go down/up to the point (go from one point to the other) then the rise you did (1) over the run across (3) then the formula is rise over run. then divide.
Answer:
3is the answer because t
s apply
Step-by-step explanation:
Answer:
<u>X^4+26X^3-24X^2-100 / X^2</u>
<u>(its a fraction btw)</u>
Step-by-step explanation:
ITS THE EQUATION SIMPLIFIED :)
x2+9x+
18
x
x2−3x−
10
x2
+2x−24
=
x5+26x4−24x3−10x x3
↓↓↓↓looks like this kinda ↓↓↓↓
x^4+26x^3−24x^2−10
---------------------------------
x^2