1. υ 00+ at ‚v + vo 2. Δ. 2 Ar = (° 00)t Ax = vot at? 4. v2 = v3 + 2ªA¤ vở + 2aAx

College Physics
11th Edition
ISBN:9781305952300
Author:Raymond A. Serway, Chris Vuille
Publisher:Raymond A. Serway, Chris Vuille
Chapter1: Units, Trigonometry. And Vectors
Section1.10: Cornoonentsofavector
Problem 1.2QQ: Figure 1.19 shows two vectors lying in the xy-plane. Determine the signs of the x- and y-components...
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how are these kinematic formulas derived?

Formula
a
d
X
Ve = V; + at
|d= v; t+ ½ at²
= v}
d = ½ (vq+ V;) t
2
+ 2ad
X
Transcribed Image Text:Formula a d X Ve = V; + at |d= v; t+ ½ at² = v} d = ½ (vq+ V;) t 2 + 2ad X
1. v= vo + at
v+ vo
2. Ax =
(°0)t
I|
1
3. Ax = vot +at?
4. v?
= v3 + 20A¤
Transcribed Image Text:1. v= vo + at v+ vo 2. Ax = (°0)t I| 1 3. Ax = vot +at? 4. v? = v3 + 20A¤
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