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Partial Diretives quiz
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Questions in this quiz (10)
1What equations will help you to find partial diretives?
- Adf/dx
- Bdx/df
- Cdf/dy
- Ddy/df
2find the two first partial Derivatives of this function given the point. f(x,y) = x^3y + sin(y) = (2,3). round to two decimals if needed
- Adf/dx = 18
- Bdf/dy = 9
- Cdf/dx = 9
- Ddf/dy = 18
3part 1. Find the first two pairtal Derivaties of this function. f(x,y) = x^2 + sin(y)
- Adf/dx = 2x + sin(y)
- Bdf/dx = 2x + cos(y)
- Cdf/dy = x^2 + cos(y)
- Ddf/dy = 3x + cos(y)
4part 2 what is the secondary partial deritives of the partial deritives of x in problem 3
- Afxx = - x^2 + sin(y)
- Bfxx = x^2 - sin(y)
- Cfxy = 2x - sin(y)
- Dfxy = x^2 - sin(y)
5part 3 what is the secondary partial derites of the partial deriteves of y from problem 3
- Afyy = 2x + cos(y)
- Bfyx = 2x - sin(y)
- Cfyy = 2x + sin(y)
- Dfyx = -x^2 - sin(y)
6Fxy = Fyx
- ATrue
- BFalse
7When finding partial Derivatives it is the same function for [blank_start]slope[blank_end]. When you are given a point and find the partial derivative of x imagine that y [blank_start]does not[blank_end] change. For finding he partial derivative of y imagine that [blank_start]x does not[blank_end] change. When you have cosine in the function and you find the partial derivative the cosine changes to [blank_start]negative sin[blank_end]. when you have a number to the power of two the two [blank_start]moves in-front[blank_end] of the variable.
- Aslope
- Bdistance
- Cmidpoint
- Ddoes not
- Edoes
- Fx does not
- Gy does not
- Hx does
- Inegative sin
- Jsin
- Kmoves in-front
- Lstays
8what is the correct definition of the Derivatives of a x.
- Adf/dx(a,b) = (f(a + h,b)-f(a,b))/h
- Bdf/dx(a,b) = limit of h -> (f(a + h,b) - f(a,b))/h
9what is the definition of a partial derivative of y.
- Adf/dy = limit of h to 0 (f(a, b + h) - f(a,b))/h
- Bdf/dy = (f,a, b + h) - f(a,b))/h
10label all of the correct ways to display Derivatives
- Adf/dx
- Bdx/df
- Cdf/dy
- Ddf/dy df/dx
- Edf/dy df/dy
- Fd^2f/dy^2
- Gd^2f/dy(dx)
- Hfxx
- Ifyy
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- multaviarible calculus (week 6) Quiz on Partial Diretives quiz, created by jason wheeler on 11/09/2017.
- Author
- jason wheeler
- Language
- English
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