#Differentiation
66 messages · Page 1 of 1 (latest)
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I think you need to recheck the fourth line of (b)
Also how is it true that sin^2(2x)+5sin^2(2x)=6sin^2(4x)?
Why integratio for solving a trig eqnðŸ«
yea find f(x), then find f inverse
they talking abt x not dy/dx
or am interpretting the question wrong?
Bruh the function y is given, look closely
sorry bro mb
You just differentiate y, equate it to 5/sin2x and solve the trig eq
I did not learn integration yet
This is a revised version of whatever I did
Can you help me solve the rest ?
yea i was beign dumb
always avoid converting from sin x to sin 2x, it increases the number of solution
like when you square x=1
you get x^2 = 1, and x=-1 also becomes a solution, so a similar thing happens here
thats just dumb, for x^2 = 1 you have |x|=1 (x= 1, -1)
moreover, there is no conversion in angles anywhere
the argument remains 2x everywhere
in this solution he has
Still wrong, because when you divided both sides by 2, you only divided 5 on the RHS, you should've divided the entire RHS which means both 5 and 5sin^2(2x)
You should get an expression like sin^2(2x)=5/7
Can't you see the error she made?
i didnt try to fix her error i tried to solve thr prroblem
i didnt think one would mess up arithmetic tbh
mb
this is the right ans anyway
What is your ans?
Alr ty
Hey, there are two answers, make sure you find both
Check if they are
I don’t have the ms
use a calculator to check
I did
or maybe desmos for analysis
do they satisfy the equations?
and are their values between the interval given (0 to pi/2)
so from 0 to 1.57
Shouldn’t the new range be considered
that range is for 2x
the range of x is retained
like
if i am going double of your speed
and my max speed will be double of yours
so if youre max is v, mine is 2v.. but your max speed still remains v not 2v
get it?
Yes ðŸ˜ðŸ˜