initial graph function

graph equation after changes

to get this graph we have to do some changes in initial graph
in the second equation there is and addition of 2 with x
so we will shift the graph horizontally 2 units to left. horizontally because x axis is on horizon line.
there is and addition of 5 in equation
so we will shift the graph vertically 5 units up. vertically because y axis is on vertical line.
now both graphs-


so answer is first option.
Chapter 5, Section 5.3, ConcepTest Question 008 How might the graph of y = (x +...
need to know how function has horizantallyshifted, stretched or
compressed , y and x axis deflection
and. vertical shift. need the units though
m(x) =Vx + 1+ 2 the more basic function has been shifted, r graph. Any further inputs required to complete th e Units ct the type of transformations to create the correct graph. Any furthe ropriate selection is made. Horizontal Shift Left Right None Units Stretch/Compress Stretch Compress None 10 X-Axis Reflection O Yes No y-Axis Reflection...
Rewrite the expression as a single logarithm 4 In (x + 4) – 7 In x 4 In (+ 4) – 7 Inx=0 5,00 How is the graph of y = (x + 4)2 + 1 transformed from the graph of y = x?! Choose the correct answer below O A horizontal shift to the 4 units right, vertical shift 1 unit up O B. horizontal shift to the 4 units left, vertical shift 1 unit down O C. horizontal...
px)-- G-5 -3 Step 3 of 4: Graph the given function by indicating how the more basic function has been shifted, reflected, stretched, or compressed Answer Keypad Select the type of transformations to create the correct graph. Any further inputs required to complete the transformations will appear when the appropriate selection is made Horizontal Shift O Left Right None Stretch/Compress Stretch O Compress None Units X-Axis Reflection O Yes No y-Axis Reflection Yes O No Vertical Shift Up Down None...
P)- r- 2 Step 3 of 4: Graph the given function by indicating how the more basic function has been shited, reflected, stretched, or compressed Answer Keypad Select the type of transformations to create the correct graph. Any further inputs required to complete the transformations will appear when the appropriate selection is made Horizontal Shift O Left O Right O None Stretch/Compress O Stretch O Compress O None x-Axis Reflectlon T0 O Yes O No y-Axis Reflection O Yes O...
6. Letf(x) e3 (a) Which describes how the graph of / can be obtained from the graph of y e? A. Shift the graph of y e to the left by 1 unit and down by 3 units. B. Shift the graph of y e to the right by 1 unit and down by 3 units. C. Reflect the graph of y e across the x-axis and shift up by 3 units. D. Reflect the graph of y-e across the...
Chapter 5, Section 5.3, Question 004 Find the area between y = x + 12 and y = 2x + 3 between x = 0 and x = 2. Enter the exact answer. Area =
QUESTION 13 5 POINTS Determine the magnitude and direction of the vertical shift and the phase shift for the function below. f(x) = sin(x - 5) - 6 Select the correct answer below: The vertical shift is units up, and the phase shift is 6 units to the right. O The vertical shift is 6 units down, and the phase shift is units to the left. O The vertical shift is 6 units up, and the phase shift is units...
5) Suppose you have the graph of the function f(x). To obtain the graph of the function g(x) = 2 + f(x-3), you must do what to the graph of f(x)? a) Shift up 3 units b) Shift right 2 units c) Shift up 3 units and left 2 units d) Shift up 2 units and right 3 units e) Shift up 2 units and left 3 units f) Shift down 2 units and left 3 units
13. [-/1 Points) DETAILS LARCOLALG10 4.4.038.MI. Find the standard form of the equation of the parabola with the given characteristics. Vertex: (-6, 3); directrix: x = 1 14. [-11 Points) DETAILS LARCOLALG10 4.4.012. Identify the conic. Then describe the translation of the conic from standard position. (x + 5)2 + (y - 4)2 = 20 circle; horizontal shift 5 units to the left and vertical shift 4 units up circle; horizontal shift 4 units to the left and vertical shift...
Assignment > Open Assignment PRINTER VERSION BACK NEXT Chapter 5, Section 5.3, Question 03 Determine 4" (xo), '" (x0) and 6" (ao) for the given point x, if y = 4 (2) is a solution of the given initial value problem. y" + 6x²y' + (sin x)y= 0, y(0) = 20, y' (O) = a1 ASSIGNMENT RESOURCES WP8 Chapter 5, Section 5.1, Question 01 Chapter 5, Section 5.1. Question 03 Chapter 5, Section 5.1. Question 07 * Chapter 5, Section...