Math / Geometry

Question**\#5.) List all congruent sides or angles based on the above diagrams' annotations.

Studdy Solution

STEP 1

What is this asking? This problem wants us to find matching sides and angles in a triangle based on the markings in a diagram. Watch out! Don't mix up sides and angles!
Make sure you're looking at the right markings for each.

STEP 2

1. Identify Congruent Sides
2. Identify Congruent Angles

STEP 3

Alright, let's dive in!
Look at the triangle RST.
See those double tick marks on sides $RS$ and $ST$ ?
Those marks mean the sides are congruent, like matching socks!

STEP 4

So, we can write that $RS \cong ST$ .
Boom! We've found our congruent sides!

STEP 5

Now, let's hunt down those congruent angles!
Notice those little arcs inside the angles at vertex $R$ and vertex $T$ .
Those arcs are like little matching hats for the angles, telling us they're congruent!

STEP 6

We can write this as $\angle R \cong \angle T$ .
Awesome! We've nailed the congruent angles!

STEP 7

The congruent sides are $RS \cong ST$ , and the congruent angles are $\angle R \cong \angle T$ .
We've conquered this geometry puzzle!

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Question**\#5.) List all congruent sides or angles based on the above diagrams' annotations.

Studdy Solution

STEP 1

What is this asking? This problem wants us to find matching sides and angles in a triangle based on the markings in a diagram. Watch out! Don't mix up sides and angles!
Make sure you're looking at the right markings for each.

STEP 2

1. Identify Congruent Sides
2. Identify Congruent Angles

STEP 3

Alright, let's dive in!
Look at the triangle RST.
See those double tick marks on sides $RS$ and $ST$ ?
Those marks mean the sides are congruent, like matching socks!

STEP 4

So, we can write that $RS \cong ST$ .
Boom! We've found our congruent sides!

STEP 5

Now, let's hunt down those congruent angles!
Notice those little arcs inside the angles at vertex $R$ and vertex $T$ .
Those arcs are like little matching hats for the angles, telling us they're congruent!

STEP 6

We can write this as $\angle R \cong \angle T$ .
Awesome! We've nailed the congruent angles!

STEP 7

The congruent sides are $RS \cong ST$ , and the congruent angles are $\angle R \cong \angle T$ .
We've conquered this geometry puzzle!

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Question**\#5.) List all congruent sides or angles based on the above diagrams' annotations.

Studdy Solution

STEP 1

What is this asking? This problem wants us to find matching sides and angles in a triangle based on the markings in a diagram. Watch out! Don't mix up sides and angles!Make sure you're looking at the right markings for each.

STEP 2

1. Identify Congruent Sides2. Identify Congruent Angles

STEP 3

Alright, let's **dive in**!Look at the triangle RST.See those double tick marks on sides RSRSRS and STSTST?Those marks mean the sides are **congruent**, like matching socks!

STEP 4

So, we can write that RS≅STRS \cong STRS≅ST.Boom! We've found our **congruent sides**!

STEP 5

Now, let's **hunt down** those congruent angles!Notice those little arcs inside the angles at vertex RRR and vertex TTT.Those arcs are like little matching hats for the angles, telling us they're **congruent**!

STEP 6

We can write this as ∠R≅∠T\angle R \cong \angle T∠R≅∠T.Awesome! We've **nailed** the congruent angles!

STEP 7

The congruent sides are RS≅STRS \cong STRS≅ST, and the congruent angles are ∠R≅∠T\angle R \cong \angle T∠R≅∠T.We've **conquered** this geometry puzzle!

Get Studdy

Studdy solves anything!

Start learning now

Download Studdy AI Tutor now. Learn with ease and get all help you need to be successful at school.

What is this asking? This problem wants us to find matching sides and angles in a triangle based on the markings in a diagram. Watch out! Don't mix up sides and angles!
Make sure you're looking at the right markings for each.

1. Identify Congruent Sides
2. Identify Congruent Angles

Alright, let's dive in!
Look at the triangle RST.
See those double tick marks on sides $RS$ and $ST$ ?
Those marks mean the sides are congruent, like matching socks!

So, we can write that $RS \cong ST$ .
Boom! We've found our congruent sides!

Now, let's hunt down those congruent angles!
Notice those little arcs inside the angles at vertex $R$ and vertex $T$ .
Those arcs are like little matching hats for the angles, telling us they're congruent!

We can write this as $\angle R \cong \angle T$ .
Awesome! We've nailed the congruent angles!

The congruent sides are $RS \cong ST$ , and the congruent angles are $\angle R \cong \angle T$ .
We've conquered this geometry puzzle!