In the given figure- the straight line AB and CD are parallel to each other- If angle p - 55-o- and- q- 43-o then answer the given questions- Find the value x-55-o82-o108-o98-o

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Toppr Admin · Accepted Answer

-x2220-r-180-x2218-x2212-x2220-p-x2220-q-x2220-r-82-x2218-Now- -x2220-r-x2220-t -xA0- -alternate angles-Then-x2220-x-180-x2218-x2212-x2220-t -xA0-angles in linear pair-x2220-x-98-x2218-

In the given figure, the straight line AB and CD are parallel to each other. If angle $p = 55^{o}$ , and, $q = 43^{o}$ then answer the given questions. Find the value x.

$55^{o}$
$82^{o}$
$108^{o}$
$98^{o}$

$∠ r = 180^{\circ} - (∠ p + ∠ q)$
$∠ r = 82^{\circ}$
Now, $∠ r = ∠ t$ (alternate angles)
Then, $∠ x = 180^{\circ} - ∠ t$ (angles in linear pair)
$∠ x = 98^{\circ}$

In the given figure, the straight line AB and CD are parallel to each other. If angle p=55o, and, q=43o then answer the given questions. Find the value x.55o82o108o98o

∠r=180∘−(∠p+∠q)∠r=82∘Now, ∠r=∠t (alternate angles)Then,∠x=180∘−∠t (angles in linear pair)∠x=98∘

In the given figure, the straight line AB and CD are parallel to each other. If angle $p = 55^{o}$ , and, $q = 43^{o}$ then answer the given questions. Find the value x.

$55^{o}$
$82^{o}$
$108^{o}$
$98^{o}$

$∠ r = 180^{\circ} - (∠ p + ∠ q)$
$∠ r = 82^{\circ}$
Now, $∠ r = ∠ t$ (alternate angles)
Then, $∠ x = 180^{\circ} - ∠ t$ (angles in linear pair)
$∠ x = 98^{\circ}$