find the area of r that is bounded by the graph of y=x^2-1 and the graph of x=y^2
is this for single or multi-variable calculus?
do I dare? :)
It's single variable calculus.
this would be easier if we do it with respect to the y axis right?
I don't think so.
I get pretty little intervals on the up and down tho ....
Err. Oh. Yes, doing it with respect to y is best. I misread the equation.
if this is for multi-variable, I would integrate w.r.t. x first, if it is for single- then use the little formula for area between two curves wr.t .y
It's single variable.
@ polpak, Is this your question?
is this equivalent to: y=x^2 y = sqrt(x-1) ?? I think I did it right, but aint sure...
y=sqrt(x+1) wrote down wrong.... im good
\[f_1(y) = \sqrt{1+y}\] \[f_2(y) = y^2\]
agreed
I see the points on the paper, I just cant get to them :)
x^4 -2x^3 -x +1 = 0 .... is this even right yet?
can we modify this with trig? use polar coordinates? just wondering.. If we add the functions together, can we get the area that way?
not adding i guess... maybe subtracting :)
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