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(B) In the interval $0^{\circ} < 	heta < 90^{\circ}$:$1$. The value of $\sin 	heta$ increases from $0$ to $1$ as $	heta$ increases from $0^{\circ}$

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$\sin 	heta$

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(B) In the interval $0^{\circ} $1$. The value of $\sin 	heta$ increases from $0$ to $1$ as $	heta$ increases from $0^{\circ}$ to $90^{\circ}$.$2$. The value of $\cos 	heta$ decreases from $1$ to $0$ as $	heta$ increases from $0^{\circ}$ to $90^{\circ}$.$3$. The value of $\operatorname{cosec} 	heta$ decreases from $\infty$ to $1$ as $	heta$ increases from $0^{\circ}$ to $90^{\circ}$.$4$. The value of $\cot 	heta$ decreases from $\infty$ to $0$ as $	heta$ increases from $0^{\circ}$ to $90^{\circ}$.Therefore,the only trigonometric function among the options that increases as $	heta$ increases is $\sin 	heta$.

For $0 < \theta < 90^{\circ},$ the value of $\ldots \ldots \ldots \ldots$ increases as $\theta$ increases from $0^{\circ}$ to $90^{\circ}$.

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