85393 The approximate value of \((1.002)^{\mathbf{3 0 0}}\) using differentiation is

85394 Using differentiation, the approximate value of \(\sin 46^{\circ}\),
Given that \(1^{0}=0.0175^{\circ}\), is

85395 The slope of normal to the curve \(x=\sqrt{t}\) and
\(\mathbf{y}=\mathbf{t}-\frac{1}{\sqrt{\mathbf{t}}} \text { at } \mathbf{t}=\mathbf{4} \text { is }\)
\(\begin{array}{llll}
\text { (a) } \frac{17}{4} \text { (b) } \frac{-17}{4} \text { (c) } \frac{4}{17} \text { (d) } \frac{-4}{17}
\end{array}\)

85396 The equation of normal to the curve \(y=\log _{e} x\) at the point \(P(1,0)\) is

85393 The approximate value of \((1.002)^{\mathbf{3 0 0}}\) using differentiation is

85394 Using differentiation, the approximate value of \(\sin 46^{\circ}\),
Given that \(1^{0}=0.0175^{\circ}\), is

85395 The slope of normal to the curve \(x=\sqrt{t}\) and
\(\mathbf{y}=\mathbf{t}-\frac{1}{\sqrt{\mathbf{t}}} \text { at } \mathbf{t}=\mathbf{4} \text { is }\)
\(\begin{array}{llll}
\text { (a) } \frac{17}{4} \text { (b) } \frac{-17}{4} \text { (c) } \frac{4}{17} \text { (d) } \frac{-4}{17}
\end{array}\)

85396 The equation of normal to the curve \(y=\log _{e} x\) at the point \(P(1,0)\) is

85393 The approximate value of \((1.002)^{\mathbf{3 0 0}}\) using differentiation is

85394 Using differentiation, the approximate value of \(\sin 46^{\circ}\),
Given that \(1^{0}=0.0175^{\circ}\), is

85395 The slope of normal to the curve \(x=\sqrt{t}\) and
\(\mathbf{y}=\mathbf{t}-\frac{1}{\sqrt{\mathbf{t}}} \text { at } \mathbf{t}=\mathbf{4} \text { is }\)
\(\begin{array}{llll}
\text { (a) } \frac{17}{4} \text { (b) } \frac{-17}{4} \text { (c) } \frac{4}{17} \text { (d) } \frac{-4}{17}
\end{array}\)

85396 The equation of normal to the curve \(y=\log _{e} x\) at the point \(P(1,0)\) is

85393 The approximate value of \((1.002)^{\mathbf{3 0 0}}\) using differentiation is

85394 Using differentiation, the approximate value of \(\sin 46^{\circ}\),
Given that \(1^{0}=0.0175^{\circ}\), is

85395 The slope of normal to the curve \(x=\sqrt{t}\) and
\(\mathbf{y}=\mathbf{t}-\frac{1}{\sqrt{\mathbf{t}}} \text { at } \mathbf{t}=\mathbf{4} \text { is }\)
\(\begin{array}{llll}
\text { (a) } \frac{17}{4} \text { (b) } \frac{-17}{4} \text { (c) } \frac{4}{17} \text { (d) } \frac{-4}{17}
\end{array}\)

85396 The equation of normal to the curve \(y=\log _{e} x\) at the point \(P(1,0)\) is