Given that Jon said,
"m-1 is always greater than 1-m"
we want to find how true the statement is;

secondly for negative values of m;

So, the statement "m-1 is always greater than 1-m" is false.
Because 1- m is greater than m-1 when m is a negative integer.
Therefore, I Disagree, because 1- m is greater than m-1 when m is a negative integer
children tickets are 70, adult tickets 50 and senior citizen tickets 25.
30-f+8f=30
30+7f=30
Move +30 to the right side. Sign changes from +30 to -30.
30-30+7f=30-30
7f=0
Divde by 7
7f/7=0/7
Cross out 7 and 7, divide by 7. Becomes 1*1*f=f
f=0
Answer: f=0
I think the sabers are X=2 and X=-2
Answer:
y=5x+25
y=5(12)+25
y=85
Step-by-step explanation: