Measure the angle formed when the clock ticks to 2'O' clock.

30^{\circ}

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60^{\circ}

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90^{\circ}

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150^{\circ}

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Solution

The correct option is B $60^{\circ}$

An analogue clock is divided up into 12 sectors, based on the numbers 1–12. One sector represents 30 degrees.
The angle formed when the time is 2'O' clock is $60^{\circ} .$

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Question 4
Measures of the two angles between hour and minute hands of a clock at 9 0' clock are
a) $60^{\circ}, 300^{\circ}$
b) $270^{\circ}, 90^{\circ}$
c) $75^{\circ}, 285^{\circ}$
d) $30^{\circ}, 330^{\circ}$

In a parallelogram ABCD if angle A is 60^o then the measure of angle B is:

Q. In the given figure, ∠AOB = 90° and ∠ABC = 30°. Then, ∠CAO = ?
(a) 30°
(b) 45°
(c) 60°
(d) 90°

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Measure the angle formed when the clock ticks to 2'O' clock.

The correct option is B 60∘ An analogue clock is divided up into 12 sectors, based on the numbers 1–12. One sector represents 30 degrees. The angle formed when the time is 2'O' clock is 60∘.

The correct option is B $60^{\circ}$

An analogue clock is divided up into 12 sectors, based on the numbers 1–12. One sector represents 30 degrees.
The angle formed when the time is 2'O' clock is $60^{\circ} .$