so why isnt the third answer right on 5a? there has to be an answer to the second part of the equation
cos x = -2 doesn't have a solution.
and how did you get 3pi/2 for b?
If pi/2 is a solution, 3pi/2 has to be as well in this case.
for 6, exactly how did you put it into the calculator?
Well there are a couple ways you can do it. You can either graph y = cos(x) - (2/5) in your calculator and solve for the zeros using the calculator or graph y = cos(x) and y = 2/5 and find the intersection of the two graphs using the calculator. I don't know what kind of graphing calculator you have so I can't say for sure but you should be able to do that.
E = 1.65 √(17/30 x 13/30) + √(14/30 x 16/30) = √30 √30
can someone do this for me please i don't have a graphing calculator. there should be division signs above the 30's and it all is under one square root.
Comments
i had it in degree mode
cos (arccos x + arcsin x) = cos(arccos x) cos(arcsin x) - sin(arccos x) sin(arcsin x)
cos(arccos x) and sin(arcsin x) both equal x and cos(arcsin x) = sin(arccos x) = sqrt(1 - x^2)
So it comes to x*sqrt(1-x^2) - x*sqrt(1-x^2) = 0.
I could be wrong but I've double checked by entering some values for x and the answer always comes out 0.....
its the double angle formula
i get it up until you said x equals something
For the second line......cos(arccos(x)) = x and sin(arcsin(x)) = x.
and
That's how I got the other relation.
x sqrt(1-x^2) - x sqrt(1-x^2)? and thats the answer? wouldnt the be 0?
thanks Jay
i hope i get a 100%
x^4-29x^2+100=0
2x=√5x+24+3
This one can be sloved by any of the three methods
Square root property
completing the square
quadratic formula
√30 √30
can someone do this for me please i don't have a graphing calculator. there should be division signs above the 30's and it all is under one square root.
edit: wow each 30 should be in one denominator
i forgot everything and i feel dumb
simplify each
((X+3)/3)
1- (9/x^2)
(1/x)+(1/(x+2))
(x+1)/(x+2)
(1/(t+1))-(1/(t+2))
1-(1/(t+2))
(x-1)/(x+2)
1/(x-2)
MULTIPLIED BY
2+x
x-1
help please
Jayyyyyyyyyy