A quantity with an initial value of 2400 grows exponentially at a rate such that the quantity doubles every 2 days. What is the value of the quantity after 144 hours, to the nearest hundredth

The value of the quantity after 144 hours is 19,200.

Step-by-step explanation:

Let the quantity to be found be P(t) where t is the time in hours

Let be the initial amount. Therefore = 2400.

The amount doubles every 2 days. The equivalent of 2 days is 48 hours

So the equation that can model the given data will be given by

P(t)  =   where t is the time in hours.

We divide the time t by 48 to find out how many time does the quantity actually double.

Therefore the value of the quantity after 144 hours is ,

P(144) = 2400 × = = 2400 × 8 = 19200.

it’s supposed to be -4+45=41

step-by-step explanation:

$9.89

step-by-step explanation:

9.90 = p x .06 x .25 (3/12 changed to a decimal)

9.90 = p x 0.015

9.90 - 0.015 = p

9.89 = p