Answer:
y= 2x+6
Step-by-step explanation:
the formula of a line is y = mx+b
so just sub everything in to find b
(-2,2) - (x,y)
y= mx +b (your slope, 2 is subbed into mx)
y=2x+b
2=2(-2) +b
2= -4 +b
2+4= -4+4 +b
6=b
therefore the slope being mx and b=6
the equation is y=2x+6
Answer:
1000 is the answer on this question
The answer to this question is B.
Answer:
The 4th term of the expanded binomial is 
Step-by-step explanation:
Considering:


Now, you gotta calculate for every value of 


I will not write every product, but just solve following the steps:
For 





