1 and 48 are a factor pair of 48 since 1 x 48= 48
2 and 24 are a factor pair of 48 since 2 x 24= 48
3 and 16 are a factor pair of 48 since 3 x 16= 48
4 and 12 are a factor pair of 48 since 4 x 12= 48
6 and 8 are a factor pair of 48 since 6 x 8= 48
8 and 6 are a factor pair of 48 since 8 x 6= 48
12 and 4 are a factor pair of 48 since 12 x 4= 48
16 and 3 are a factor pair of 48 since 16 x 3= 48
24 and 2 are a factor pair of 48 since 24 x 2= 48
48 and 1 are a factor pair of 48 since 48 x 1= 48
I believe it’s 9x+1
Add all the equations/side values together
The correct answer is C) 12
Euler's formula states that the number of vertices subtracted by the number of edges and added to the number of faces of a polyhedron always equals 2:
V - E + F = 2
We have 24 edges and 14 faces:
V - 24 + 14 = 2
Combining like terms,
V - 10 = 2
Add 10 to both sides:
V - 10 + 10 = 2 + 10
V = 12
Answer:
D question,somewhat confusing, itsit's like simultaneous equation,but values are different
The required roots of given equation are ~
The solution is in attachment ~