Question

find x and y from the figure

who will help me they will get branlist and answer should be correct hope u help​

Answer 1

Step-by-step explanation:

ANSWER:-

Before we go on with the question, we should know what is the angle or angles, related to this question.

VOA - Not something to woah, it's Vertically Opposite Angles.

So, from the given figure attached,

y and 62° degree are in VOA.

What are the characteristics of VOA?

They are actually sane angles.

From the above explanation, I can say that y=62° in Vertically Opposite Angles. Then, we need x.

x + 62 = 180

x = 180-62

x = 118°

So, 62° and 118° is the required answer.

$.$

Answer 2

$\sf \bf \huge {\boxed {\mathbb {QUESTION}}}$

$\tt Find\: the\: x\: and\: y\: from \:the\: figure$

$\sf \bf \huge {\boxed {\mathbb {ANSWER}}}$

$\sf \bf {\boxed {\mathbb {GIVEN}}}$

• $\sf \bf AB={180}^{\circ}$
• $\sf \bf CD={180}^{\circ}$
• $\sf \bf \angle DOB ={62}^{\circ}$
• $\sf \bf \angle COB =x$
• $\sf \bf \angle AOC =y$

$\sf \bf {\boxed {\mathbb {TO\:FIND}}}$

• $\sf \bf Value \:of \:x\:and\:y$

$\sf \bf {\boxed {\mathbb {SOLUTION}}}$

$\sf \bf \angle DOB+\angle COB={180}^{\circ} \longrightarrow \Big(supplementary\:angles \Big)$

${\underbrace {\overbrace {\color {orange} {\bf Substitute \:the \:values}}}}$

$\sf \bf \implies {62}^{\circ} +x={180}^{\circ}$

$\sf \bf \implies x={180}^{\circ}-{62}^{\circ}$

$\implies {\boxed {\boxed {\color {aqua} {\sf \bf x={118}^{\circ}}}}}$

————————————————————————————

$\sf \bf \angle AOC+\angle BOC={180}^{\circ} \longrightarrow \Big(supplementary\:angles\Big)$

${\underbrace {\overbrace {\color {orange} {\bf Substitute \:the \:values}}}}$

$\sf \bf \implies y+x={180}^{\circ}$

$\sf \bf \implies y+{118}^{\circ}={180}^{\circ}$

$\sf \bf \implies y={180}^{\circ}-{118}^{\circ}$

$\implies {\boxed {\boxed {\color {aqua} {\sf \bf y={62}^{\circ}}}}}$

${\underbrace {\color{red} {\underline {\color {red} {\overline {\color {red} {\sf \therefore The\:value \:of \:x\:is\:{118}^{\circ} \:and\:the\:value \:of \:y\:is\:{62}^{\circ}}}}}}}}$

$\sf \bf \huge {\boxed {\mathbb {HOPE \:IT \:HELPS \:YOU}}}$

__________________________________________

$\sf \bf \huge {\boxed {\mathbb {EXTRA\:INFORMATION}}}$

${\color {brown} {\sf Types \:of\:angles}}$

$\bf Complementary \:angles$

$\bf Supplementary \:angles$

$\bf Vertically \:opposite\:angles$

$\bf Alternative\:angles$

$\bf Adjacent \:angles$