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Gekata [30.6K]
2 years ago
13

Which angle refers to the same angle as \angle BPF∠BPFangle, B, P, F?

Mathematics
1 answer:
german2 years ago
3 0

<em>A vertically opposite</em> angle is a pair of <u>angles</u> formed due to the <u>intersection</u> of two <em>lines</em>, and are said to be <u>equal</u>. Thus the <em>angle</em> that is the same as <BPD is <APC.

ii. The value of <u>x</u> is 47^{o}.

The<em> intersection</em> of two or more <u>lines</u> at a point will always produce a <u>set</u> of <u>angles</u>. Some of these<em> angles </em>when compared may have similar <u>measures</u> or <u>properties</u>.

Two <em>angles</em> can be equal with respect to their <u>measure</u> if they are <em>vertically opposite</em>. <em>Vertically opposite</em> <u>angles</u> are <u>angles</u> formed when two<em> lines </em>intersect, such that a <u>pair</u> of opposite <u>angle</u>s about the point of <em>intersection</em> are equal.

Thus from the given question, the <u>angle</u> that is the same as <PBD is <APC.

i.e <BPD ≅ <APC (<em>vertically </em>opposite property)

Also,

x + 133 = 180 (<u>sum</u> of angles on a straight line)

x = 180 - 133

  = 47

x = 47^{o}

Therefore the <u>value</u> of x is 47^{o}.

For more clarifications on vertically opposite angles, visit: brainly.com/question/68367

#SPJ1

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