Which statement about the polynomial function g(x) is true? -If all rational roots of g(x) = 0 are integers, the leading coefficient of g(x) must be 1.
-If all roots of g(x) = 0 are integers, the leading coefficient of g(x) must be 1.
-If the leading coefficient of g(x) is 1, all rational roots of g(x) = 0 must be integers.
-If the leading coefficient of g(x) is 1, all roots of g(x) = 0 must be integers.

C) If the leading coefficient of g(x) is 1, all rational roots of g(x) = 0 must be integers.

Step-by-step explanation:

b. 6

step-by-step explanation:

we are given the table representing an exponential function.

we can see from the table that, as x is increasing, the value of y is increasing in the power of 6.

i.e. the following relation is obtained,

x = 1, y = 6

x = 2, y = 36 =

x = 3, y = 216 =

x = 4, y = 1296 =

x = 5, y = 7776 =

so, the geometric series obtained is .

thus, the common ratio is given by = = 6.

hence, the common ratio is 6.