What ordered pairs are solutions to this function? π(π₯) = β5π₯ β 8 (MORE THAN ONE ANSWER)
a. (2,-18)
b. (10, -42)
c. (12,-68)
d. (4,28)
What ordered pairs are solutions to this function? 11.5π₯ β 2.3π¦ β€ 20.8 (MORE THAN ONE ANSWER)
a. (-10,10)
b. (10,-10)
c. (0.5)
d. (1,0)
What ordered paird are solutions to this function? π(π₯) = β2(0.8)x+1 (MORE THAN ONE ANSWER)
a. (0,-16)
b. (-1,-2)
c. (-1.6,-3.5)
d. (2.8,-4.8)
The recursive rule for a geometric sequence is a1 = 6 an = 2an-1 What is the explicit rule?
For the first one:
π(π₯) = β5π₯ β 8
a. (2,-18)
c. (12,-68)
For the second one :
11.5π₯ β 2.3π¦ β€ 20.8
a. (-10,10)
c. (0,5)
d. (1,0)
For the third one :
π(π₯) = β2(0.8)x+1
b. (-1,-2)
The explicit rule is for the nth term is : an = 6*(2)n-1
OK.......here's the first one
f(x) = -5x - 8
a. (2,-18)
b. (10, -42)
c. (12,-68)
d. (4,28)
Putting 2 into the funnction we get -5(2) - 8 = -18
Putting 10 into the function we have -5(10) - 8 = -58
Putting 12 into the function we have -5(12) - 8 = -68
Putting 4 into the function we have -5(4) - 8 = -28
So......a and c are correct
For the second one, we have
11.5x - 2.3y β€ 20
11.5 (-10) - 2.3(10) β€ 20 β -138 β€ 20 which is true
11.5 (10) - 2.3(-10) β€ 20 β 138 β€ 20 which is false
11.5 (0) - 2.3(5) β€ 20 β -11.5 β€ 20 which is true
11.5 (1) - 2.3(0) β€ 20 β 11.5 β€ 20 which is true
So....a, c and d are correct