Question

find the value of x, if ABCD is a parrelogram​

Answer 1

Given :-

• ABCD is a Parrallelogram
• ∠p is 60°

To Find :-

• What is the value of x

Solution :-

Given :

• ∠p = 60°

Then,

$\sf⇝ \: ∠c \: = \: 180 \degree - 60 \degree \: \: \: \: \: \bigg (Adjacent \: angles \bigg)$

$\sf \red{⇝ }\: ∠c \: = \: \bf{120 \degree}$

So,

$\bf \red{⇝ \: ∠a \: = \: 120 \degree }\: \: \: \: \: \sf{ \bigg (Vertically \: opposite\: angles \bigg)}$

Hence, x = 120° .

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Answer 2

Given :-

• ABCD is a Parrallelogram
• ∠p is 60°

To Find :-

• What is the value of x

Solution :-

• ∠p = 60°

Then,

$\sf \pink{⇝ \: ∠c \: = \: 180 \degree - 60 \degree } \blue{ \bigg (Adjacent \: angles \bigg)} \\\sf \pink{⇝ ∠c \: = \: \bf{120 \degree}}$

So,

$\bf \pink{⇝ \: ∠a \: = \: 120 \degree }\: \: \: \: \: \sf \blue{{ \bigg (Vertically \: opposite\: angles \bigg)}}</p><p>$

Hence, x = 120° .