The world's population can be projected using the following exponential growth model.

N= Noekt
N = future value
Np= present value
k = rate of increase
t = number of years over which growth is to be measured

At the start of the year 2022, the world's population will be
around 7.95 billion. The current growth rate is 1.08%.

Part A: What is the world's population expected
to be in 2029?

A. 10.87 billion
B. 16.93 billion
C. 8.66 billion
D. 8.57 billion

Part B: Rewrite the initial equation to solve for t.
Α.) t=ln( Nk/No)
B.) t=k ln( N/No)
C.) t=ln( N/Nok )
D.) t= ln( N/No)/k

Part C: In what year would you expect the world's population to exceed 9 billion?
A.) 2026
B.) 2023
C.) 2033
D.) 2029

you expect the world population to be 8624777459 billions of people in 2030.

Step-by-step explanation:

it is increasing by about 1.1% per year. If it remains constant, then the growth rate is exponential. The population is an exponential function of time because it is dependent on time. We would apply the formula for exponential growth which is expressed as

A = P(1 + r)^t

Where

A represents the population after t years.

t represents the number of years.

P represents the initial population.

r represents rate of growth.

From the information given,

P = 7.4 × 10^9

r = 1.1% = 1.1/100 = 0.011

t = 2030 - 2016 = 14 years

Therefore

A = 7.4 × 10^9(1 + 0.011)^14

A = 7.4 × 10^9(1.011)^14

A = 8624777459

1/5

step-by-step explanation:

the dice has 6 sides and there is only one 5 in a dice.

33

step-by-step explanation: g=6