It says:
Study the two lines given below. How can you describe the graphs of the two lines? Justify your conclusions.
11.
4x = -16 - 3 y
8y - 13 = 6x
I changed them both to standard form but Im not
I have y = ux
So dy/dx = ddx ( ux)
Then how do I differentiate ux with respect to x....THANKS-looks like something from homogeneous DE
y = u(x) x ----> dy = u dx + x du
find the of the term which is independent of x in the expansion of (x+3/x)^4
please explain this-The expansion of (a+b)^4 has terms of the form (4Cr)x^r(3/x)^(4-r)
and to be independent of x , x^r=x^
I am not looking for answers I just need help understanding how to do this?
Solve the following equation: 5 + {6 + 2 x (3 + 9)} =
38
93
74
101
35-I have no clue what that random list of numbers means
In years. Thanks in advance.-You mean from the present time? That was 2698 years ago. 2011+687=2698. BC means years before the year 1. Remember that there was no year 0. Thats why I added 687 years in
I keep ending up with x = -5 and x= 1 .. but it is supposed to be x=5 and x=1.
Solve:
x-2√(x-1) = 1
(x-2√(x-1))² = (1)²
x² +4(x-1)=1
x² + 4x - 4 =1
x²- +4x -5 = 0
(x+5)(x -1 )=0
x = -5, x = 1
How do I evaluate the integral
From -1 to 2, the integral
1/x^2 dx-This is the same as the integral of x^(-2) dx.
The integral of x^n dx is x^(n+1)/(n+1) for any n except -1.
For the Principal quantum number n = 4,we have the 4th shell of whichthe Orbital quantum numbers are l = 0, 1, 2, and 3,n=4, l=0 is called 4s ; n=4, l=1 is called 4p ; n=4, l=2 is called 4d ; n=4, l=3
How can you get 100 items for one dollar?
Pencils: 10 cents each
Erasers: 5 cents each
Paper clips: 2 for a penny-90paper clips90*.005=0.45
1pencil1*.10=0.10
9erasers9*.05=0.45
1001.00
*=times
Could someone explain how to do this because I have no idea :/-even function , since f(-x)=f(x)-since f(-x)=f(x)
for more help visit link:
http://math.tutorvista.com/algebra/algeb…
http://en.wikipedia
In Maple, how would you find all the real and/or complex roots of this quartic function?
14*x^4 + 70*x^3 + 160*x^2 + 80*x - 221-> fsolve(14*x^4+70*x^3+160*x^2+80*x-221, x, complex);
-2.378334921, -1.7