For each linear equation in the table, indicate with an "X" whether the equation has no solution,

one solution, or infinitely many solutions.

.

Equation

No Solution

One Solution

Infinitely Many

Solutions

8 (a + 2) = 5a + 16 + 3a.

6m + 2 - 4m = 2 (m + 2)

3 (z + 3) = 7 + 3z + 6 - Z

Question

Mathematics

Lilia Aguilar

26 November, 17:09

For each linear equation in the table, indicate with an "X" whether the equation has no solution,

one solution, or infinitely many solutions.

.

Equation

No Solution

One Solution

Infinitely Many

Solutions

8 (a + 2) = 5a + 16 + 3a.

6m + 2 - 4m = 2 (m + 2)

3 (z + 3) = 7 + 3z + 6 - Z

+5

Answers (1)

Know the Answer?

Newt · Answer 1

Step-by-step explanation:

1) 8 (a + 2) = 5a + 16 + 3a.

8a + 16 = 8a + 16

8a - 8a = 16 - 16

So, one solution a = 0

2) 6m + 2 - 4m = 2 (m + 2)

2m + 2 = 2m + 4

so, no solution.

3) 3 (z + 3) = 7 + 3z + 6 - Z

3z + 9 = 13 + 2z

3z - 2z = 13 - 9

z = 4

So, one solution

For each linear equation in the table, indicate with an "X" whether the equation has no solution,one solution, or infinitely many solutions..EquationNo SolutionOne SolutionInfinitely ManySolutions8 (a + 2) = 5a + 16 + 3a.6m + 2 - 4m = 2 (m + 2)3 (z + 3) = 7 + 3z + 6 - Z

For each linear equation in the table, indicate with an "X" whether the equation has no solution,

one solution, or infinitely many solutions.

.

Equation

No Solution

One Solution

Infinitely Many

Solutions

8 (a + 2) = 5a + 16 + 3a.

6m + 2 - 4m = 2 (m + 2)

3 (z + 3) = 7 + 3z + 6 - Z