Relationship between exponentials & logarithms Table I contains outputs of the function f(x) = bx for some x values, and Table Il contains outputs of the function g(2) = logo (2) for some x values. In both functions, b is the same positive constant. Fill in the missing values in the tables. If necessary, round your answer to three decimal places. You do not need a calculator, Table 1 T -1 1.585 2.585 4.17 f(x) = 67 0.5 3 18 Table II 0.5 2 I 3 6 g(x) = log, -1 1 2.585​

the smallest possible measurement of the width is 14 feet

step-by-step explanation:

let's assume length of parallelogram is 'l'

width of parallelogram is 'w'

the perimeter of a parallelogram must be no less than 40 feet

so, we get

we are given

length of parallelogram is 6 feet

so,

l=6

we can plug it

now, we can solve for w

subtract both sides by 12

divide both sides by 2

and we get

so,

the smallest possible measurement of the width is 14 feet

take the logarithm of both sides (the base of the log doesn't matter):

apply the exponent property - this says that :

distribute the log terms on both sides:

group like terms together:

divide through both sides by the coefficient on :

you can do some additional rewriting here using the properties of the logarithm to simplify things if you like:

i have no clue what you just said. write a question in english?