At the intersection of two lines, one of the angles can be more than $180^{\circ}$ .

True

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False

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Solution

The correct option is B
False

Sum of all the four angles at the intersection of two lines is $360^{\circ}$

Also opposite angles are equal

If one of the angles is more than $180^{\circ}$ , then the angle opposite to it will also be more than $180^{\circ}$

The sum of these two would exceed $360^{\circ}$ , so it is not possible.

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At the intersection of two lines, one of the angles can be more than 180∘.

The correct option is B False Sum of all the four angles at the intersection of two lines is 360∘ Also opposite angles are equal If one of the angles is more than 180∘, then the angle opposite to it will also be more than 180∘ The sum of these two would exceed 360∘, so it is not possible.

At the intersection of two lines, one of the angles can be more than $180^{\circ}$ .