What are the steps for #2 and #3

The data points in #2 (see below)

What is the total distance the boat traveled? (#2)

What is the amount of canvas needed to cover the roof? (#3)

0	540
50	390
100	390
150	430
200	425
250	360
300	275
350	125
400	0

to, SO (S0, 390) 100 con 903 2. Georgie's family home is located at the corner of Elm and Oak Streets and has a stream running (150, 430) through the back of the property,as shown on the map. Georgie loves floating his paper boat down the stream and would love to know how far the boat travels. So, Georgie's dad takes some measurements of the depth of the property every 50 feet along Elm Street. This data is shown on the map. Use the regression capabilities of your TI-84 to find a 4th degree polynomial to fit the data. Round all coefficients to 3 significant digits. 200 1100275) (125 1400, (b) Show all work to set up an integral and use your T184 to integrate to find the total distance that Georgie's boat travels along the stream of in his back yard. +yan 3. A circus tent's roof can be modeled by revolving the portion of the curve 21 = 4 in quadrant one about the y-axis. All dimensions are in feet. Set up an integral and use your TI to integrate to find the amount of canvas that is needed to cover the roof to, SO (S0, 390) 100 con 903 2. Georgie's family home is located at the corner of Elm and Oak Streets and has a stream running (150, 430) through the back of the property,as shown on the map. Georgie loves floating his paper boat down the stream and would love to know how far the boat travels. So, Georgie's dad takes some measurements of the depth of the property every 50 feet along Elm Street. This data is shown on the map. Use the regression capabilities of your TI-84 to find a 4th degree polynomial to fit the data. Round all coefficients to 3 significant digits. 200 1100275) (125 1400, (b) Show all work to set up an integral and use your T184 to integrate to find the total distance that Georgie's boat travels along the stream of in his back yard. +yan 3. A circus tent's roof can be modeled by revolving the portion of the curve 21 = 4 in quadrant one about the y-axis. All dimensions are in feet. Set up an integral and use your TI to integrate to find the amount of canvas that is needed to cover the roof