MsARMY
Answered

Welcome to Westonci.ca, your ultimate destination for finding answers to a wide range of questions from experts. Find reliable answers to your questions from a wide community of knowledgeable experts on our user-friendly Q&A platform. Connect with a community of professionals ready to help you find accurate solutions to your questions quickly and efficiently.

How many unique triangles can be made when one angle measures 90° and another angle is half that measure?

Sagot :

Answer:

We can have infinite such triangles possible.

Step-by-step explanation:

When one angle measures 90° and another angle is half that measure i.e. the measure of the second angle is 45° and hence the measure of the third angle is 45° ( subtract addition of 90 and 45 from 180)

" You can have many different length combinations for a triangle and still have the same angles in the triangles. If you know all the 3 angles (make sure they sum to 180), then you can form an Infinite number of triangles "

martaholder20

Answer:

15 unique triangles can be made.  

Step-by-step explanation:

Given : A triangle has one angle measures 60° and another angle is an obtuse angle .

To find : How many unique triangles can be made ?

Solution : Since we know, that sum of all three angle of a triangle is 180°

One angle is 60°,

Second angle is obtuse angle(means angle is greater than 90°) then the third angle is acute angle(means less than 90°) This means the third angle is sum of two acute angle is 30° So, The possible sum is (1+29),(2+28),(3+27),........(15+15) Therefore, The possible ways the triangle can form is 15 ways. Hence, 15 unique triangles can be made.        

===================================================================

Hope this helped! If it did, please consider giving this a brainliest! :)                        

We hope our answers were useful. Return anytime for more information and answers to any other questions you have. Thanks for stopping by. We strive to provide the best answers for all your questions. See you again soon. Stay curious and keep coming back to Westonci.ca for answers to all your burning questions.