This preview shows pages 1–3. Sign up to view the full content.
This preview has intentionally blurred sections. Sign up to view the full version.View Full Document
Unformatted text preview: Quiz 1 Rubric Summary The four letter grades refer to Parts A, B, and C of Question 1. Part B of of Question 1 is broken into two parts, with a letter assigned to each. In the following table we describe the letter grade values. Note that the letter grade shown applies to that particular question, not the whole quiz. Question #1 Part A (50% of the grade): This question asked us to draw an x vs. t graph for a tsunami wave. We note that in the statement of the problem we are told that the wave travels 600 km in 40 minutes, with a maximum trough to crest distance of 10 m. We recall here that the velocity of a wave is given by v= x t = T , where x is the distance covered by the wave in a time t . Here we then associate the tsunami a wave speed of v= x t = 600 km 40 min . = 15 km min . = 250 m s . Note that we DO NOT know what the wavelength ( ) or period (T) is. These two quantities cannot be extracted from the given information. Recall that the speed is medium dependent, and the period source dependent. You know the speed of the medium, but nothing of the source any frequency would work. To determine the form of the x vs. t graph, we recall FNT 6 from DLM 01. For this part we consider a wave moving in the positive x direction, so that there is a negative sign in front of the x-term of the x,t equation. It is instructive to consider the lines of constant total phase , , in order to see how x and t are related for a given point on the wave. Setting the total phase equal to a constant number, C, we have . Solving for x, we have where v is the familiar velocity of a wave. This equation has the same form as a linear equation: y=mx+b . The graph we must draw, then, is a linear graph with a slope of v= 15 km/min. , the velocity. To properly describe the wave on an x vs. t graph, we must include several lines of total phase. The easiest lines of total phase are those corresponding to crests and troughs. A sample graph is given below, where we have drawn the lines of total phase corresponding to C= 3 2 (trough), 1 2 (crest), 1 2 (trough), and 3 2 (crest): We note that the solid lines correspond to crests, and the dashed lines correspond to troughs....
View Full Document
This note was uploaded on 10/18/2011 for the course OCHEM 118A taught by Professor Schore during the Spring '08 term at UC Davis.
- Spring '08