3. Write the mapping rule for this function a) y = - 3f[-4(x - 1)] + 2: (x, y) → + d, ay+ b) f(x)= x+1| - 4 (x, y) – (; + d, ay + c)

Q: Let f(x, y) = 125-3x²-2y2² Evaluate f(0, 3)

A: f(x,y)=sqrt(125-3x2-2y2)Find f(0,3)

Q: C 2. Evaluate: f4ydx + 5xdy along a straight line path from (0, 0) to (2, 4)

A:

Q: - h)? + k: a). f(x) = 2x² –12x+11; b) y = -r+x+:

A:

Q: Determine a mapping of the form (x, y) (_) from y = f(x) for each of the following. y = 3f(2x)…

A:

Q: Pls help

A: For x intercept we have f(X)=0 i.e. x^3-7x-6=0 Or (x-3)(x+2)(x+1)=0 Solving for x we get  X=3,-2,-1

Q: Find a function r(t) that describes the line passing through P(9,2,9) and Q(3,6,5). (1) = (- 6t + 9…

A: 0<t<1

Q: Determine and graph the domain of the function: f(x,y) = ev- + In(5x² + 7vZy² – v2) |

A:

Q: Identify the x-intercepts for: f(x)=x²+x-12 O (0, -4) (3,0) O (-4,0) (3,0) O (0, -4) (0, 3) O(-4,0)…

A:

Q: 1) write the linear function f for which f(1)=3 and f(4)=0

A: “Since you have asked multiple question, we will solve the first question for you. If you want any…

Q: For the function f(x) - 2r + 3z - ka + 2, where f passes through the point (1, – 2), what is the…

A:

Q: Find and provide a sketch of the domain of the function 2 y2 f(r, y) = 9. 4.

A: Given,  f( x,y)=1−x29−y24 To Find: Domain and sketch of the given function.

Q: Given f(x, y) a² f მ2 8² f дуг = - (6x¹y+ 2xy). Compute: ←

A:

Q: R(w) = + Vw+5. 3w – 2

A: Domain = ?

Q: Suppose u(x) function in the graph at right, determine the following: 14. -x² +3x – 4 and w(x) is…

A: As per bartleby guidelines we are supposed to answer only 3 subparts for a question. This question…

Q: Write the function f(2)= 2²-22 in the form u(r, 0) + iv(r, 0).

A:

Q: Find the domain of the function f(x) = V-a? 3x + 4

A:

Q: Write the domain in interval notation. 3) y (t)=√√√8-t 4) f(x) = x - 4 x-5

A:

Q: Consider the function f(x) = ao + a₁x + a₂x² + a3x³ + a²x¹. The goal of this exercises is to find…

A:

Q: Let f(x) = 3x – 10 and g(x) be the function shown in the graph at right. Find the following: 2. a)…

A: f±ga = fa±ga f∘gx = fgx g∘fx = gfx .