Jerry is driving across the country at a constant speed. Jerry enters Intersate 90 and and starts a clock as he passes mile marker 86. After 4.9 hours, Jerry passes miles marker 429. Represent the time elapsed in hours using the independent variable t. Represent the mile marker passed at time t with the dependent variable z. At what speed is Jerry driving? 70 miles per hour Write a formula to compute the mile marker z as a function of t. I = What mile marker is Jerry passing when 7 hours have elapsed? |

A bird drops a stick to the ground from a height of 65 ft. The function h=−16t2+65 gives the​ stick's approximate height h above the​ ground, in​ feet, after t seconds. At about what time does the stick hit the​ ground?  Round to one decimal place as needed.

Jerry is driving across the country at a constant speed. Jerry enters Intersate 90 and and starts a clock as he passes mile marker 73. After 4.3 hours, Jerry passes miles marker 417. Represent the time elapsed in hours using the independent variable t. Represent the mile marker passed at time t with the dependent varlable z. At what speed is Jerry driving? 80 miles per hour Write a formula to compute the mile marker z as a function of t. What mile marker is Jerry passing when 7.9 hours have elapsed? 705

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Your starting salary is $40000 and it increased by $10675 over the next seven years. Let t be years and s your salary, and your salary is a linear function of time. Find a formula for your salary in time years.

Jerry is driving across the country at a constant speed.   Jerry enters Intersate 90 and and starts a clock as he passes mile marker 52.   After 5.4 hours, Jerry passes miles marker 484.   Represent the time elapsed in hours using the independent variable t.   Represent the mile marker passed at time t with the dependent variable x.   At what speed is Jerry driving? miles per hour   Write a formula to compute the mile marker x as a function of t.   x=   What mile marker is Jerry passing when 8.6 hours have elapsed?

A user is charged P500.00 monthly for a particular mobile plan, which includes P150.00 free text messages. Messages in excess of 150 are charged P1.00 each. Represent the amount a consumer pays each month as a function of the number of messages m sent in a month.

D F AB AC AD = DB %3D B. AE= EC AB BEA Then find the value of BC If the triangel ABC

Differentiate the function.

What's the t value