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does tan^2x+sec^2x=1 for all values of x
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\[\tan^2 x+ \sec^2 x =\frac{ \sin^2x }{ \cos^2 x}+\frac{ 1 }{ \cos^2 x} = \frac{ \sin^2 x+1 }{ \cos^2 x } \neq 1\]
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No how can you be sure that another x value would make statement wrong ?
You need to prove for alll x values not for a particular x value
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Oh ! I am sorry. I didn't really give attention to your solution.
So my solution is wrong or uncomplete ? What do you think ?
What if you cannot find a particular x value that makes the statement wrong even if the the statement not true for all x values?
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