WebIn the figure below, ABCE is a parallelogram, CDE is a triangle, and CE intersects BD. The proof shown below the figure demonstrates that the measure of 2 CED is 34°. D. 77 B Statements Reasons 1. Adjacent angles of a parallelogram are supplementary. 1. MZABC = 103° 2. MZECD =103 2. 3. The sum of the angles of a triangle is 180°. 3. WebLet ∠AGE = x, ∠GEF = y and ∠FGE = z. From the figure, we can see that, ∠GED = ∠GEF + ∠FED. ∠GEF = ∠GED - ∠FED. y = 126° - 90° [ Since, ∠GED = 126° and ∠FED = 90°] y = 36°. …
It is given that, AB DE. Find the value of y, if ∠ ABC =110∘ and ∠ …
WebAug 30, 2024 · Answer: C = 30 degree Step-by-step explanation: Given, AB DE in angle ABC, on extending the line AB, the adjacent angle to B = 180 - 100 = 80 in angle CDE on … WebJun 15, 2024 · Figure \(\PageIndex{2}\) There are two important properties of midsegments that combine to make the Midsegment Theorem . The Midsegment Theorem states that the midsegment connecting the midpoints of two sides of a triangle is parallel to the third side of the triangle, and the length of this midsegment is half the length of the third side. packaging purchasing jobs in pennsylvania
$ABCD$ is a square and $AEB$ is an equilateral triangle. Find …
WebIn fig if AB ∥ DE, ∠BAC=35 ∘ and ∠CDE=53 ∘, find ∠DCE in degrees. Easy Solution Verified by Toppr Correct option is A) Given, AB∥DE, ∠BAC=∠CED=35 ∘ (Alternate angles of parallel lines AB and DE) In CDE, ∠CDE+∠DCE+∠CED=180 53+35+∠DCE=180 ∠DCE=180−88 ∠DCE=92 ∘ Was this answer helpful? 0 0 Similar questions In the following figure O is the center of WebSolution Verified by Toppr Given ∠ABC=35 o Now, ∠AOC subtended by the chord AC at the centre O of circle will be double the ∠ABC subtended by same chord AC at point B on corresponding segment of circle thus ∠AOC=2∠ABC=2×35 o=70 o ∠BOD=∠AOC=70 o But ∠AOC+∠COD+∠BOD=180 o 70 o+∠COD+70 o=180 o ∠COD=40 o WebFrom the figure, given below, find the value of ABC + BCD + CDE Click here👆to get an answer to your question ️ From the figure, given below, find the value of ABC + BCD + CDE Join / … jerry\\u0027s frenchtown