Projectile motion of a daredevil.

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Homework Help Overview

The problem involves a daredevil attempting to jump across a 12 m wide canyon using a car driven up a 15 degree incline. The questions focus on determining the minimum speed required to clear the canyon and the speed upon reaching the other side.

Discussion Character

  • Exploratory, Mathematical reasoning, Problem interpretation

Approaches and Questions Raised

  • Participants discuss breaking down the projectile motion into horizontal and vertical components. There are attempts to apply kinematic equations and to analyze the motion with respect to both dimensions. Some participants express confusion over their calculations and seek clarification on projectile motion concepts.

Discussion Status

The discussion includes various attempts to solve the problem, with one participant expressing realization of algebraic mistakes. Guidance on structuring the problem and using kinematic equations has been provided, but there is no explicit consensus on the correct approach or final answers.

Contextual Notes

Participants mention the need for tips on remembering projectile motion concepts, indicating a test is approaching, which may influence their urgency and focus on understanding the topic.

franken
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G: Homework Statement .
A daredevil jumps a conyon 12 m wide. To do so, he drives a car up a 15 degree incline.

R:a. What minimum speed must he achieve to clear the canyon.
b. If the daredevil jums at this minimum speed, what will his speed be when he reaches the other side?



Attempted answer:
I tried finding the value of the arch (hypeotenus) from the cliff to halfway over the cliff at the highest point. From there I found the cos of 15 times 6.19 to find 5.98. From there i tried sticking to one dimension, and using 5.98 as the velocity going down, and ovbiously -9.8 as acceleration. Then I used delta y=1/2at^2 + vt. I know that the answers to both are 15m/s, but i know my work is wrong. Help please! and if anyone has any tips to remember for projectile motion i would really appreciate it because i have a test on it soon.
 
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When attempting projectile motion questions, it is best to first split the motion into horizontal and vertical directions, and consider each one separately. Draw a diagram of the situation, and then draw up a table, one column for horizontal, one for vertical, and list the variables that you know.

Then, look at the kinematic equations, and for each part, pick the suitable equation to give you what the question asks for.
 
alright, tried breaking it up into x and y.

v sin15=y
v cos15= x

x y
delta x=1/2at^2+vt delta y= 1/2at^t + vt
delta x=vt 0=1/2(-9.8)t^2=vt
12=v*cos15*t 0=-4.9t^2+v sin15 t
12.37/v=t 0=-4.9(12.37/v)^2 + v sin15 (12.37/v)
749.8/v^2 = v sin15 (12.37/v)
749.8/v^2 = 3.20v/v
749.8 = 3.20v^2
239.3125=v^2
15.47

aaaah! get it. lol. i was doing alg mistakes. thnx!
 
aah! the work mixed up! oh well, i got it.
 

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