Describe fully the single transformation that map triangle A onto triangle B in the diagram.

Step 1: Identify the known angles in the right-angled triangle. The triangle has a right angle (90°) and another angle of 70°. Step 2: Use the exterior angle theorem. The exterior angle a is equal to the sum of the two opposite interior angles of the triangle. a = 90° + 70° Step 3: Calculate the value of a. a = 160° The value of angle a is 160°.

Describe fully the single transformation that map triangle A onto triangle B in the diagram.

Step 1: Identify the known angles in the right-angled triangle. The triangle has a right angle (90°) and another angle of 70°. Step 2: Use the exterior angle theorem. The exterior angle a is equal to the sum of the two opposite interior angles of the triangle. a = 90° + 70° Step 3: Calculate the value of a. a = 160° The value of angle a is 160°.

Solved: Describe fully the single transformation that map…

Identify the known angles in the right-angled triangle.
The triangle has a right angle ( $90^\circ$ ) and another angle of $70^\circ$ .
Use the exterior angle theorem.
The exterior angle $a$ is equal to the sum of the two opposite interior angles of the triangle.
$a = 90^\circ + 70^\circ$
Calculate the value of $a$ .
$a = 160^\circ$
The value of angle $a$ is $\boxed{160^\circ}$ .

Describe fully the single transformation that map triangle A onto triangle B in the diagram.

Answer

Step-by-step solution

Identify the known angles in the right-angled triangle.

Use the exterior angle theorem.

Calculate the value of $a$ .

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Describe fully the single transformation that map triangle A onto triangle B in the diagram.

Answer

Step-by-step solution

Identify the known angles in the right-angled triangle.

Use the exterior angle theorem.

Calculate the value of aaa.

Try one yourself

Still stuck on this one?

More Mathematics Questions

Calculate the value of $a$ .