The world population at the beginning of 1980 was 4.5 billion. Assuming that the population continued to grow at the rate of approximately 1.3%/year, find a function Q that expresses the world population (in billions) as a function of time t (in years). (Let t = 0 represent 1980 where t is years since 1980.)

What does Q(t) = and what will the world population be at the beginning of 2019 ?

The world population at the beginning of 2019 will be of 7.45 billion people.

Step-by-step explanation:

The world population can be modeled by the following equation.

In which Q(t) is the population in t years after 1980, in billions, Q(0) is the initial population and r is the growth rate.

The world population at the beginning of 1980 was 4.5 billion. Assuming that the population continued to grow at the rate of approximately 1.3%/year.

This means that

So

What will the world population be at the beginning of 2019 ?

2019 - 1980 = 39. So this is Q(39).

The world population at the beginning of 2019 will be of 7.45 billion people.

it's d.

step-by-step explanation:

because: -1(4x + 1y) +2 (1x-3y) distribute each number into the parenthesis.

then you would get: -4x - 1y + 2x -6y combine like terms

and get: 2x -7y

hope my answer has you if not then i'm sorry.

1010: 3030

is it i think