You’re given three angle measurements of 30°, 70°, and 80°. how many triangles can you construct using these measurements?

3 acute and a equilateral triangle and many more

Infinite similar triangles

Step-by-step explanation:

we know that

If two triangles are similar, then the ratio of its corresponding sides is equal and its corresponding angles are congruent

In a triangle the sum of its internal angles must be equal to degrees

In this problem

The sum of the internal angles is equal to degrees

so

By the sum of the internal angles, we can construct a triangle

but

By the length of the sides keeping the same internal angles, we can construct infinite similar triangles.

You can make 6 triangles

Step-by-step explanation:

You can make 6 triangles because you do 3 permutation. Which is 3 times 2 times 1 which is equal to 6.

D because the measure for every triangle is 180 degrees

Sum of all these angle is 180° we can construct one triangle only.

Step-by-step explanation:

Given  : You’re given three angle measurements of 30°, 70°, and 80°.

To find : How many triangles can you construct using these measurements.

Solution : We have given the angle 30°, 70°, and 80°.

By the angle sum property : sum of all angle of a triangle is 180°.

30° +70° + 80°  = 180°.

Therefore, Sum of all these angle is 180° we can construct one triangle only.

A Triangle is a polygon consisting 3 side and 3 angles. Each side can be equal to other side and also be not equal to other one but same the equal one. In terms of angle, the sum of all the 3 angles of a triangle should be 180. So with the values of angles you give, you can only construct 1 triangle because the sum of all its angle is 180. 

Only one  cause it takes 180 degrees to make a triangle so all you do is add it up

The answer is C. Infinitely many because all measurements added together equals 180 degrees.

The answer is C. Infinitely many because all measurements added together equals 180 degrees. and you can always move the angles around but always has to be 180

There are infinitely many triangles that can be constructed. The three angles can be fixed but the side lengths can scale up or down (larger or smaller). For example, say we had a triangle with sides of 3,4,5. A similar triangle to this would be 6,8,10. The two similar triangles have the same corresponding angles (which are congruent to one another). That example shows how it's possible to make infinitely many triangles based on scaling an original triangle. 

In short, there is no limit to how many triangles you can make as long as the angles stay the same.