We read your photo as:

Identify the angle P as MPN.

Mathematics

ScanSolve AI Answer

Answer

P^=66∘\hat{P} = 66^\circ

Step-by-step solution

2 steps

Here are the calculations for each angle with reasons:

8.1.1 P^\hat{P}

  1. Identify the angle P^\hat{P} as ∠MPN\angle MPN.

  2. Apply the Tangent-Chord Theorem.

    The angle between a tangent (TM) and a chord (MN) through the point of contact (M) is equal to the angle in the alternate segment subtended by the chord.

    P^=∠M1\hat{P} = \angle M_1 P^=66∘\hat{P} = 66^\circ

    Reason: Angle between tangent and chord is equal to the angle in the alternate segment.

    P^=66∘\boxed{\hat{P} = 66^\circ}

    **8.1.

Was this helpful?

Try one yourself

A new problem that tests the same skill.

Still stuck on this one?

Ask a follow-up, and the answer starts from this question.

Got a different question?Ask your own question
Handwritten step-by-step solution preview

Handwritten Step-by-Step Solution

Get this as a handwritten image on WhatsApp — like a tutor wrote it for you.

Try on WhatsApp