For what values of m does the equation mx = 5 have a single solution? can m have a value for which the equation does not have solutions; have infinite number of solutions?

We are given equation : mx =5.

We need to solve the equation for m first.

m is being multiplied with x.

So, we need to get rid m from left side.

The reverse operation of multiplication is division, so we need to divide both sides by m, we get

x = .

Please see, we have m in denominator.

So, we can't have 0 in denominator.

For all other each real numbers x would have a single solution.

answer: the answer is simply nothing.

step-by-step explanation: because there is no ending to this question

gimme brainliest > : 3

a 4/6 = 9/12   not proportional

step-by-step explanation:

to find which are not proportional, we can use cross products

if it is true, they are proportional.   if it is not true, they are not proportional.

a 4/6 = 9/12

4* 12 = 6*9

48 = 54

not this is not proportional  

b 2/3 = 12/18  

2* 18 = 3 * 12

36 = 36

this is proportional

c 5/4 = 10/8  

5*8 = 4*10

40 = 40

this is proportional

d 7/5 = 35/25

7*25 = 5 * 35

175 = 175

is proportional