The opposite angles of a parallelogram are 3 x-2- and 50-x0 the measure of these angles is

The correct option is A 37o, 37oOpposite angles of a parallelogram are equal (3x 2)0 = (50 x)0 Therefore, x = 37o. Hence the measure of these angles is ...

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Standard IX

Mathematics

Opposite Angles of a Parallelogram Are Equal

The opposite ...

Question

The opposite angles of a parallelogram are (3x - 2)^o and (50 - x)^o the measure of these angles is ______.

37^o, 37^o

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37^o, 143^o

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140^o, 140^o

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20^o, 160^o

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Solution

The correct option is A
37^o, 37^o

Opposite angles of a parallelogram are equal
(3x - 2)⁰ = (50 - x)⁰
Therefore, x = 37^o.
Hence the measure of these angles is 37^o and 37^o each.

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The opposite angles of a parallelogram are (3x - 2)o and (50 - x)o the measure of these angles is ______.

The correct option is A 37o, 37oOpposite angles of a parallelogram are equal (3x - 2)0 = (50 - x)0 Therefore, x = 37o. Hence the measure of these angles is 37o and 37o each.

The opposite angles of a parallelogram are (3x - 2)^o and (50 - x)^o the measure of these angles is ______.

The correct option is A
37^o, 37^o

Opposite angles of a parallelogram are equal
(3x - 2)⁰ = (50 - x)⁰
Therefore, x = 37^o.
Hence the measure of these angles is 37^o and 37^o each.