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F=cos^2 (x) g=sin^2 (x) Does cos(2x) lie in the space spanned by f & g?
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Sure since 1 and \[\cos^2x\] are both in the space, 1/2 times (1+ \[\cos^2x\]) which is cos of 2x is in the space.
Actually I take that back.
Cos squared - 1 all times 2 is cos of 2x
So it is a matter of using the trig identity for cos2x. Then seeing that it is a linear combination of 1 and cos^2 (x) which are both in the space.
Yes the trig identities are important here.
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Thank you
Glad I could help :)
yo
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