Shows a Graph of Actual Position Versus Time Data for Funny Car
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Instantaneous Velocity: drag racing problem
- Thread starter chinnie15
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Estimate the car's velocity at 2.0s
Equation:
v = m/s
I thought I knew how to solve this, and I made a tangent line at the curve and 2s, and when I do the slope at different points on the tangent I keep getting somewhere in the field of 50m/s. However, it keeps telling me I'm wrong. What should I be doing differently?
Thank you for your help!
Answers and Replies
I get a somewhat steeper slope. ≈ 65 m/sThe program I have to use for class (Mastering Physics). It says express the answer with proper units and 2 significant figures, but whether I put in 50m/s or 50.0 m/s, it's still saying it's incorrect?
Have you tried entering scientific notation?
67 m/s ended up being the correct answer. I redrew my tangent line, and took another slope and I ended up getting an answer extremely close to that, so my tangent line was just off before. Only problem is now, I have to do this again for t=4s. I have, once again, exhausted most of my attempts trying to get the correct answer. What am I doing wrong?? Here is my tangent line for t=4:
I am getting a slope around 80m/s. Is my tangent line really that off?
Thank you so much for your help!
That's at t = 4 seconds !Thanks!67 m/s ended up being the correct answer. I redrew my tangent line, and took another slope and I ended up getting an answer extremely close to that, so my tangent line was just off before. Only problem is now, I have to do this again for t=4s. I have, once again, exhausted most of my attempts trying to get the correct answer. What am I doing wrong?? Here is my tangent line for t=4:
![]()
I am getting a slope around 80m/s. Is my tangent line really that off?
Thank you so much for your help!
How do you figure that slope to be 80 ?I know that. :) This is for the second question, which is for the velocity at t = 4s. The first question was t = 2s. I got that answer for t = 2s correct now, it was 67 m/s. But now I can't get the correct answer for t = 4s.
It's much more like ≈250/2 = 125
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