SOLUTION: Find the measures of the three angles of a triangle if the largest is 14 degrees less than three times the smallest, and the other angle is 4 degrees more than the smallest.

Algebra.Com
Question 415212: Find the measures of the three angles of a triangle if the largest is 14 degrees less than three times the smallest, and the other angle is 4 degrees more than the smallest.
Answer by ewatrrr(24785)   (Show Source): You can put this solution on YOUR website!

Hi
Let x,(3x-14) and (x+4)represent the measures of the angles for this triangle
Question states***
x + (3x-14) +(x+4) = 180°
Solving for x
5x = 190
x = 38° Angles are: 38°, 100°, 42°
RELATED QUESTIONS

I'm so stuck on this one.. never have been good at geometry and algebra. I appreciate... (answered by stanbon)
A triangle has one angle that measures 5 degrees more than twice the smallest angle, and... (answered by rfer)
The smallest angle of a triangle measures 44 degrees less than the largest angle. The sum (answered by shree840)
What is the answer if the question is... Solve the following word problem by setting up... (answered by rfer)
The measure of the largest angle of a triangle is 10 degrees more than the sum of the... (answered by ankor@dixie-net.com)
the measure of the largest angle of a triangle is 10 degrees more than the sum of the... (answered by Cromlix)
The sum of the measures of the angles of any triangle is 180 degrees . In a certain... (answered by checkley77)
In a triangle the smallest angle measures 12 degrees less than the middle angle. The... (answered by checkley79)
the largest angle of a triangle measures 4^o less than 5 times the measure of the... (answered by stanbon)