+237 In triangle FTJ, TJ = 26, and TF = 10. What is the greatest integr length of FJ?
+1223 Let the length of FJ be x. Because of the triangle inequality, the sum of two sides must be greater than the third.
10 + 26 > x
10 + x > 26
26 + x > 10
Simplifying, we get the following:
36 > x
x > 16
x > -16
The greatest integer length of x is 35.
+1223 Let the length of FJ be x. Because of the triangle inequality, the sum of two sides must be greater than the third.
10 + 26 > x
10 + x > 26
26 + x > 10
Simplifying, we get the following:
36 > x
x > 16
x > -16
The greatest integer length of x is 35.
