a population of insects doubles every month. If there are 100 insects to start with, how many will there be in 7 month

Answers

Answer 1

Answer: If at the end of every month the population dubbuls then at the end of 7 month there will be 12,800

month1)200

month2)400

month3) 800

month4) 1600

month5) 3200

month6) 6400

month7)12800

Answer 2

Answer:

Final answer:

The population of insects is doubling each month. To figure out the population after 7 months, we can use the formula for exponential growth, 2^n, where n is the number of months. Using this formula, after 7 months, there will be 12,800 insects.

Explanation:

The population of insects is doubling each month, so the insect population is growing exponentially. To calculate the population after 7 months, you can use the formula for exponential growth, which is 2^n, where n is equal to the number of time periods, in this case, months.

After 1 month, the population is 100 * 2 = 200. After 2 months, the population is 200 * 2 = 400, and so on. After 7 months, we can calculate as follows:

100 * 2^7 = 100 * 128 = 12800 insects. So, after 7 months, there will be 12,800 insects if the population doubles each month.

Learn more about Exponential Growth here:

brainly.com/question/12490064

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Answers

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Answers

Answer:

Step-by-step explanation:

The answer is A.

Heidi is saving for a new bike. She has already saved $57. If Heidi earns$9 per hour babysitting, how many hours does she need to babysit to
afford the bike which costs $129? Write and solve a linear function to solve.
Type your answer as an integer.

Answers

Heidi needs to babysit for 8 hours to afford the new bike.

What is the linear equation?

The linear equation is the algebraic form of equation whose variable has the exponent of one. It is the combination of two variables and a constant value present in them.

For the given situation,

Heidi's savings = $57

Amount for babysitting per hour = $9

Total cost of the bike = $129

Let us consider 'x' for hours she needs to babysit.

This can be represented as linear equation as

$57 +9h=129$