You have found two job offers for the beginning of the summer. Each job is only 10 days long. Job Offer #1: The offer is to receive $0.25 for accepting the job. After day one you have made a total of $1, $4 total after two days of work, $16 total after three days, etc. Job Offer #2: The offer is $16 per day with no acceptance bonus. Write an equation to represent Job Offer #1 and Write an equation to represent Job Offer #2

--- Job offer 1

--- Job offer 2

Step-by-step explanation:

Given

Job offer 1:

Offer = $0.25

Job offer 2:

Daily = $16

Required

Determine the equation for both jobs

For job offer 1:

Considering the pay for day 1, day 2,....

The sequence shows a geometry progression where the payment between subsequent days is a product of 4 by the payment of the previous day.

The sequence can be represented as:

The common ratio (r) is:

The sum of n terms is the total salary received in n days.

So, the equation for job offer 1 is:

Take LCM

Collect like terms

For job offer 2:

Daily payment of $16 implies that job offer 2 pays 16n for n days.

So:

In both cases:

can you rephrase the question ? it is unclear : -)

step-by-step explanation: