Given the function: f(æ,y, z) = a³y27 + æy + y°z%3DFindа.fræyz (x, y, z)b. frzyz(1, –1, 1)

Given the function : f(x,y,z) = x3y5z7 + xy2 + y3z

Answered: Given the function: f(x,y, z) = x°y2² +…

College Algebra

7th Edition

ISBN:9781305115545

Author:James Stewart, Lothar Redlin, Saleem Watson

Publisher:James Stewart, Lothar Redlin, Saleem Watson

Chapter1: Equations And Graphs

Section1.10: Modeling Variation

Problem 4E

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Tsunami Waves and BreakwatersThis is a continuation of Exercise 16. Breakwaters affect wave height by reducing energy. See Figure 5.30. If a tsunami wave of height H in a channel of width W encounters a breakwater that narrows the channel to a width w, then the height h of the wave beyond the breakwater is given by h=HR0.5, where R is the width ratio R=w/W. a. Suppose a wave of height 8 feet in a channel of width 5000feet encounters a breakwater that narrows the channel to 3000feet. What is the height of the wave beyond the breakwater? b. If a channel width is cut in half by a breakwater, what is the effect on wave height? 16. Height of Tsunami WavesWhen waves generated by tsunamis approach shore, the height of the waves generally increases. Understanding the factors that contribute to this increase can aid in controlling potential damage to areas at risk. Greens law tells how water depth affects the height of a tsunami wave. If a tsunami wave has height H at an ocean depth D, and the wave travels to a location with water depth d, then the new height h of the wave is given by h=HR0.25, where R is the water depth ratio given by R=D/d. a. Calculate the height of a tsunami wave in water 25feet deep if its height is 3feet at its point of origin in water 15,000feet deep. b. If water depth decreases by half, the depth ratio R is doubled. How is the height of the tsunami wave affected?
Let X: EXP(0). suppose Y = 2x , the Y is i = 1 Select one: а. Gamma(n, ) b. Camme(n. ) C. Gamma(1,) d. Exp(ө)
2, .2 and dy at the point (w, x, y, z) = (3, – 1,- 1, - 1) if w = x y + yz - z and x + y +z = 3. Find dy dy (Simplify your answer.) dy (Simplify your answer.) %3D
Find fycy. ,9,8 f(x, y) = x°y³ – 8x*y + x f yæy
XI. 6 F dF where F = (x³ – y, x + e") and C is triangle with vertices (0,0), (3,0), (4,2).
Find f, and f and evaluate each at the given point. fox, v) = arctan(). (2, -2) %3D f,(x, y) = %3D fyx, v) = %3D 5,(2, -2) = 2, -2) =
Let v = (-4, -4, -3) Calculate: vxi = ( vx j = ( vx k = (
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Given the function: f(x,y, z) = x°y2² + æy° +y°z Find а. fazy: (x, y, z) b. fazyz(1, –1, 1) -