165 is answer we also use a formula
5 ( n/2(2a + ( n-1)d)
in that n=6 ,a=3 , d= 1
5 ( n/2(2a + ( n-1)d)
in that n=6 ,a=3 , d= 1
Does the equation 1/2(2x + 4) = x + 3 have infinitely many solutions? Does it have exactly one solution?
1 answer:
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Answer:
Step-by-step explanation:
So you have (16, 1)
When two linear functions are parallel, they have the same slope.
So function q also has a slope of 1/3x. You have a set of points so you can plug them in a slope intercept equation to find b.
y= mx+b
m= slope
y= y-intercept
1= 1/3(16) +b
1 - (16/3) = b
b= -13/3
so then,