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simplify sec^2(theta)-cos^2(theta)*sec^2(theta)
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Keep in mind that Sec(theta) = 1/Cos(theta)
Which means that: Sec^2(theta) = 1^2/Cos^2(theta) = 1/Cos^2(theta)
Plugging that into your equation: 1/Cos^2(theta) - Cos^2(theta) * 1/Cos^2(theta) = 1/Cos^2(theta) - 1
If we simplify this a bit further by finding the common denominator, we get: [1-Cos^2(theta)]/Cos^2(theta) = Sin^2(theta)/Cos^2(theta) = Tan^2(theta)
Since Sin^2(theta)+Cos^2(theta)=1
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