f (x, y) = (3x – y)/9 = 0 Find P(1 < X < 2 : Y = 2) 1

Q: he absolute extrema of J(*) = ,2+2x +9 n(-1,5]. %3D

A: The given function is  f(x)=xx2+2x+9 on [-1,5]

Q: 3. Find the largest domain (in R2) for the function In(3 + y) 1- x + y f (x, y) :

A: Let's find.

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Q: iven function

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Q: Differentiate

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Q: 3. (b) Consider the function f(x, y) = a(x² + y²) + xy + 1 for some real number a. Find Vf. Find fxx…

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Q: Find x-intercepts of the function: x2 – 9 f (x) = Зх + 1 Select one: O a.x = 3 O b.x= -3, x= 3 C. X=…

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Q: Find the absolute maximum value of f(x) = x² – 2x + 12 over the interval [0, 4]

A: Use critical value and end points for absolute maxima and absolute minima.

Q: c. x = t3 and y = 2t2 /2, 0<ts v3 3 d. x = t2/2 and y = (2t + 1)7/3, 0<t< 4 %3D

A: 1)x = t3  &amp; y = 2t22,  0≤t ≤ 32)x = t22  &amp; y = (2t + 1)323,  0≤t ≤ 4

Q: find the critics (local max, lo cal min) Of the function f(xcy)= -x5+ Dy3+27x-24y+3

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Q: The function x2 f(x) = 1 - x is decreasing on (0, 1). Select one: O True O False

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Q: '(x) = ( 13 + x1, (x-1)², x x

A: T(x)=|3+x|x&lt;-1(x-1)2x≥-1

Q: The absolute Extrema of the function f(T) = -x-* -21/3 +r on the interval [ 8, 1] are Select one: a.…

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Q: Which graph corresponds to the function given? h(x) = {x², x 1

A: Here we have to draw the graph of the function.

Q: Given a normal distribution with μ = 100 and o= 10, complete parts (a) through (d). Click here to…

A: Note : Hi! Thank you for the question, As per the honor code, we are allowed to answer three…

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A: Given data:- The given function is, fx=x+1

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Q: what values of k will

A: Given,              f(x, y)=(x+iy)2+x-ikyx+iy

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Q: The interval in which the function is decreasing is at x2 бх + 1 2 x3 y = 3

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Q: f (x) = x 2 satisfies the Horizontal Line Test on the domain {x : x &gt; O}.

A: Horizontal line test is a test used to find the function is injective that is one-to-one. First…

Q: Find an sketch the domain of f(x,y)= 16x² – x² –4y². -

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Q: Find minimum and maximum for the function 6 x + 4 y under conditions: x2 0; yz 0; -x+y s 12; x+ys…

A: The objective is to find maximum and minimum value of the function 6x+4y.