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Coasting to a stop Table 16.5 shows the distance $s$ (meters) coasted on inline skates in terms of time $t$ (seconds) by Kelly Schmitzer. Find a model for her position in the form of Equation ( 2 ). Her initial velocity was $v_{0}=0.80 \mathrm{m} / \mathrm{sec},$ her mass $m=49.90 \mathrm{kg}$ $(110 \mathrm{lb}),$ and her total coasting distance was $1.32 \mathrm{m}$

Calculus 2 / BC

Chapter 16

First-Order Differential Equations

Section 3

Applications

Differential Equations

Oregon State University

Harvey Mudd College

University of Michigan - Ann Arbor

Lectures

01:11

In mathematics, integratio…

06:55

In grammar, determiners ar…

02:52

Coasting to a Stop Table 6…

03:36

Coasting to astop Table 9.…

02:43

02:26

The data in Table 16.4 wer…

02:30

The data in Table 9.4 were…

0:00

A 65-kg ice skater coasts …

02:05

(II) A figure skater can i…

04:39

A 54 -kg ice skater pushes…

06:42

Consider the 65.0 -kg ice …

02:45

in this video, we're gonna go through the answer to question number four from chapter 16. Coin three. So again, we're given information about a in line skater who is coasting to a standstill. And we have to find a model off this former in here. Teoh. We're like her. Distance s to the Time T. So what this means is we need to find values for B M. K. Okay? And ever so we know what s Coast is? That's related. Teoh, They're the premises, like you know I am. Okay, We could go see that in video number one. That's this chapter. So therefore we can find out the unknown quantity, which is K which is gonna be the no, um of s coast. It's the distance that she coasts, that we can put those values into a calculator and we get approximately 30.24 for the body. Okay, so therefore we can write out a model for the skaters position, so it's gonna be s is equal to one point 32 times one minus e to the minus No point six zero times. Tape exercise, A multiple supposition

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