i need help with this plz ### Educational Content on Circle Geometry#### Problem Statement:In circle $ N $ with the measure of arc $ MP = 98^\circ $, find $ m \angle MNP $.![circle diagram](image-url)#### Diagram Explanation:The diagram depicts a circle centered at point $ N $ with endpoints $ M $ and $ P $ on the circle's circumference forming an arc. The measure of the arc $ MP $ is given as $ 98^\circ $. The angle $ \angle MNP $ is the angle formed at the center of the circle by radii $ NM $ and $ NP $.#### Solution:To find the measure of $ \angle MNP $ in circle $ N $ given that the measure of arc $ MP $ is $ 98^\circ $:1. **Understanding Central Angles:** - The central angle $ \angle MNP $ is the angle whose vertex is at the center of the circle and whose sides (radii) intercept the arc $ MP $.2. **Arc and Central Angle Relationship:** - The measure of a central angle $ \angle MNP $ is equal to the measure of the intercepted arc $ MP $.Thus, \[ m \angle MNP = 98^\circ \]#### Answer:\[ m \angle MNP = 98^\circ \]Submit your answer in the input box provided to check your solution.(Answer: $ m \angle MNP = \_\_\_\_ $)[Submit Answer Button]Note: Attempt 1 out of 3.

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Answered: In circle N with the measure of arc MP=…

In circle N with the measure of arc MP= 98°, find mZMNP. M N Answer: m MNP = Submit Answer attempt i out of P Type here to search Ae

Elementary Geometry For College Students, 7e

7th Edition

ISBN:9781337614085

Author:Alexander, Daniel C.; Koeberlein, Geralyn M.

Publisher:Alexander, Daniel C.; Koeberlein, Geralyn M.

ChapterP: Preliminary Concepts

SectionP.CT: Test

Problem 1CT

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i need help with this plz

### Educational Content on Circle Geometry

#### Problem Statement:
In circle $ N $ with the measure of arc $ MP = 98^\circ $, find $ m \angle MNP $.

![circle diagram](image-url)

#### Diagram Explanation:
The diagram depicts a circle centered at point $ N $ with endpoints $ M $ and $ P $ on the circle's circumference forming an arc. The measure of the arc $ MP $ is given as $ 98^\circ $. The angle $ \angle MNP $ is the angle formed at the center of the circle by radii $ NM $ and $ NP $.

#### Solution:
To find the measure of $ \angle MNP $ in circle $ N $ given that the measure of arc $ MP $ is $ 98^\circ $:

1. **Understanding Central Angles:**
- The central angle $ \angle MNP $ is the angle whose vertex is at the center of the circle and whose sides (radii) intercept the arc $ MP $.

2. **Arc and Central Angle Relationship:**
- The measure of a central angle $ \angle MNP $ is equal to the measure of the intercepted arc $ MP $.

Thus,
\[ m \angle MNP = 98^\circ \]

#### Answer:
\[ m \angle MNP = 98^\circ \]

Submit your answer in the input box provided to check your solution.

(Answer: $ m \angle MNP = \_\_\_\_ $)

[Submit Answer Button]

Note: Attempt 1 out of 3.

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