# the number of new cars purchased in a city can be modeled by the equaition c=29t^2+184t+4347, where c is the number of new cars purchased and t=0 corresponds to the number of new cars purchased in 1967

the number of new cars purchased in a city can be modeled by the equaition c=29t^2+184t+4347, where c is the number of new cars purchased and t=0 corresponds to the number of new cars purchased in 1967. in what year will the number of new cars purchased reach 27,000

This Homework Help Question: "the number of new cars purchased in a city can be modeled by the equaition c=29t^2+184t+4347, where c is the number of new cars purchased and t=0 corresponds to the number of new cars purchased in 1967" No answers yet.

We need 3 more requests to produce the answer to this homework help question. Share with your friends to get the answer faster!

0 /3 have requested the answer to this homework help question.

Once 3 people have made a request, the answer to this question will be available in 1-2 days.
All students who have requested the answer will be notified once they are available.
##### Add Answer of: the number of new cars purchased in a city can be modeled by the equaition c=29t^2+184t+4347, where c is the number of new cars purchased and t=0 corresponds to the number of new cars purchased in 1967
Similar Homework Help Questions
• ### Suppose that the number of cars, C, on 1st Avenue in a city over a period of time t, in months, is graphed on a rectangular coordinate system where time is on the horizontal axis

Suppose that the number of cars, C, on 1st Avenue in a city over a period of time t, in months, is graphed on a rectangular coordinate system where time is on the horizontal axis. Suppose that the number of cars driven on 1st Avenue can be modeled by an exponential function, C= p * at (C=p*a^t) where p is the number of cars on the road on the first day recorded. If I commuted to work each day along...

• ### the population of Canadian city is modeled by P(t)= 12t^2 + 800t + 40,00, where t is the time in years

the population of Canadian city is modeled by P(t)= 12t^2 + 800t + 40,00, where t is the time in years. when t=0, the year is 2007A) according to the model, what will the population be in 2020?B)in what year is the population predicted to be 300,000?

• ### The cumulative number of car accidents from 2000 to 2010 can be modeled by the quadratic expression, C=-42x^2+924x+14,112, where x=1 corresponds to 2001, and so on until x=11 corresponds to 2010

The cumulative number of car accidents from 2000 to 2010 can be modeled by the quadratic expression, C=-42x^2+924x+14,112, where x=1 corresponds to 2001, and so on until x=11 corresponds to 2010. Find the number of cumulative car accidents in 2003. Use the table of values to estimate the year in which the cumulative number of car accidents reached 18,100.

• ### the number of homes built can be modeled by an exponential function, H= p * at , where p is the number of new homes built in the first year recorded

the number of homes built can be modeled by an exponential function, H= p * at , where p is the number of new homes built in the first year recorded. p=10 t =3 a=2 I'm not sure how to calculate : the number of homes built can be modeled by an exponential function, H= p * a^t , where p is the number of new homes built in the first year recorded. p=10 t =3 a=2 I'm not sure...

• ### Suppose that the number of cars, C, on 1st Avenue in a city over a period of time t, in months, is graphed on a rectangular coordinate system where time is on the horizontal axis

Suppose that the number of cars, C, on 1st Avenue in a city over a period of time t, in months, is graphed on a rectangular coordinate system where time is on the horizontal axis. Further suppose that the number of cars driven on 1st Avenue can be modeled by an exponential function, C= p * a t (C=p*a^t) where p is the number of cars on the road on the first day recorded and t is the number of...

• ### Suppose that the number of cars, C, on 1st Avenue in a city over a period of time t, in days, is graphed on a rectangular coordinate system where time is on the horizontal axis

Suppose that the number of cars, C, on 1st Avenue in a city over a period of time t, in days, is graphed on a rectangular coordinate system where time is on the horizontal axis. Further suppose that the number of cars driven on 1st Avenue can be modeled by an exponential function, C= p * a t (C=p*a^t) where p is the number of cars on the road on the first day recorded and t is the number of...

• ### the number of homes built can be modeled by an exponential function, H= p * a(t) , where p is the number of new homes built in the first year recorded

the number of homes built can be modeled by an exponential function, H= p * a(t) , where p is the number of new homes built in the first year recorded. p=10 t =3 a=2 im not sure how to caculate it.

• ### Part 2: Part 1: Suppose that the number of new homes built, H, in a city over a period of time, t, is graphed on a rectangular coordinate system where time is on the horizontal axis

Part 2: Part 1: Suppose that the number of new homes built, H, in a city over a period of time, t, is graphed on a rectangular coordinate system where time is on the horizontal axis. Suppose that the number of homes built can be modeled by an exponential function, H= p * at , where p is the number of new homes built in the first year recorded. If you were a homebuilder looking for work, would you prefer...

• ### For 1985 through 1996, the number, C (in thousands), of videos rented each year in Moose Jaw can be modeled by C= 0.069(t^3+4t^2+37t+600) where t=0 represents 1990

For 1985 through 1996, the number, C (in thousands), of videos rented each year in Moose Jaw can be modeled by C= 0.069(t^3+4t^2+37t+600) where t=0 represents 1990. During which year are 60.4 thousand movies projected to be rented?I'm not sure how to solve this problem. Could someone help me?

• ### the number of homes built can be modeled by an exponential function, H= p * at , where p is the number of new homes built in the first year recorded

the number of homes built can be modeled by an exponential function, H= p * at , where p is the number of new homes built in the first year recorded. p=10 t =3 a=2 I'm not sure how to calculate

Need Online Homework Help?