Need this asap ! ### Geometry Problem#### Problem Statement:In the diagram, $\angle SEP$ is a right angle $\angle SET = 30^\circ 27' 40''$. Find $m \angle TEP$.![Geometry Diagram](Placeholder_for_image_description)#### Solution Explanation:To find $m \angle TEP$, we will use the fact that the sum of angles in a triangle is always $180^\circ$.Given:- $\angle SEP = 90^\circ$ (right angle)- $\angle SET = 30^\circ 27' 40''$Steps:1. Recall that in triangle SET, the sum of the angles is $180^\circ$.2. Since $\angle SEP$ is a right angle, by definition it equals $90^\circ$.3. Determine $m \angle TEP$ using the equation: \[ \angle SEP + \angle SET + \angle TEP = 180^\circ \] Substituting in the known values: \[ 90^\circ + 30^\circ 27' 40'' + \angle TEP = 180^\circ \] \[ 120^\circ 27' 40'' + \angle TEP = 180^\circ \]4. To find $\angle TEP$, subtract $120^\circ 27' 40''$ from $180^\circ$: \[ \angle TEP = 180^\circ - 120^\circ 27' 40'' \]The remaining angle $m \angle TEP$ calculates as:\[\angle TEP = 180^\circ - 120^\circ 27' 40'' = 59^\circ 32' 20''\]Thus, $m \angle TEP = 59^\circ 32' 20''$.#### Diagram Description:The provided diagram consists of three points $S$, $T$, and $P$ forming a triangle with point $E$ at the vertex of the right angle ($90^\circ$). Point $E$ forms two distinct angles, one being a right angle with $S$ and $P$ and another $30^\circ 27' 40''$ with \(

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Answered: 7. In the diagram, ZSEP is a right…

Elementary Geometry For College Students, 7e

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ISBN:9781337614085

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

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

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7. In the diagram, ZSEP is a right angle ZSET = 30°27'40" Find mZTEP.