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STPM Math T Sem. 2: Ex 11.2 Given that f(x)=tan(x), show that ...
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Solve the following differential equation cos^2(x)dy/dx +y = tan(x)
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2nd/2ways: add math sum a + (a+d) + (a+2d) + ... + (a+(n-1)d) ?
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2nd way: sqrt trig integral ∫1/(√x cos^2(√x)) dx
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If y=acos(ln(x)) + bsin(ln(x)), show that x^2y2 + xy1 +y=0
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trig integral ∫sec^2(x)/tan(x) dx vs ∫tan(x)/sec^2(x) dx
2nd way: ∫ (x+1)/(1-x^2) dx