m=-21/2 or m=-10.5
6-8m = 10m+14 -8m-10m = 14-6 -18m = 8 m = -8/18 or -4/9 in its lowest terms
10m 7m 7m
If: 8m = 32m+96 Then: m = -4
8m + 7 = -98m = -16m = -2
21
To determine the value of ( m ) in a triangle with sides of lengths ( 10m ) and ( 8m ), we need more information, such as the length of the third side or the type of triangle (e.g., right, isosceles). If we assume it’s a triangle and the lengths must satisfy the triangle inequality, we would need to ensure that ( 10m + 8m > \text{third side} ), ( 10m + \text{third side} > 8m ), and ( 8m + \text{third side} > 10m ). Without additional context, we cannot find a specific value for ( m ).
.230
m = 4
M = 22
40
7 - 14m
No