M1
2 marks · average 1.1 34% scored 0
The question in our own words · page 25
The curve is \(y=f(x)=\sin(x)+1\), and \(y=t(x)\) is its tangent at \((p,f(p))\), for any \(p\) between \(0\) and \(\tfrac{5\pi}{2}\). Prove that \(t(x)=\cos(p)(x-p)+\sin(p)+1\).
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