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Find the 50th derivative of y=cos2x ?Find the 50th derivative of y=cos2x ?@Mathematics
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\[y'=-2\sin(2x)\] \[y''=-4\cos(2x)\] \[y'''=8\sin(2x)\] \[y^{(4)}=2^4\cos(2x)\] should be a good start
\[f^{(1)}(x)=-2\sin(2x)\] \[f^{(2)}(x)=-4\cos(2x)\] \[f^{(3)}(x)=8\sin(2x)\] \[f^{(4)}(x)=16\cos(2x)\] \[f^{(5)}(x)=-32\sin(2x)\] its doing this -,-,+,+,-,-,+,+,-,-,... \[f^{(50)}(x)=2^{50}\cos(2x)\] <now is this negative or positive?
i will leave you to answer that question i have to go
later!
okay I'll try that thank you!
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|dw:1319424160594:dw| If you keep going counterclockwise and count to 50 you'll see that the 50th derivative of y = sin(x) is
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