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Y=X^2 Transformations Y=X^2 Transformations Log InorSign Up y = a bx − h 2 k 1 h = 0 2 k = 0 3 a = 1 4 b =(a) Reflect in the yaxis, then shift left 2 units (b) Shift left 2 units, then reflect in the yaxis (c) Do parts (a) and (b) yield the same function?Describe the transformation compared to y=x2?

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Y=a(x-h)^2+k transformations-F X → Y from a set X to a set Y associates to each x ∈ X a unique element f(x) ∈ Y Following is some commonly used terminologies 1 X is called the domain of f 2 Y is called the codomain of f 3 If f(x) = y, then we say y is the image of x The preimageFor example, in the above graph, we see that the graph of y = 2x^2 4x is the graph of the parent function y = x^2 shifted one unit to the left, stretched vertically, and shifted down two units These transformations don't change the general shape of the graph, so all of the functions in a family have the same shape and look similar to the

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1= horizontal stretch, k >Transformations, part 2 Transformations, part 3 output and specifically it'll be f of X is equal to cosine of X cosine of X and then the Y component will be X sine of Y sorry X sine of X so just just to think about it examples if you plug in something like zero and think about where zero ought to go you would have F of zero is equal toSafety How works Test new features Press Copyright Contact us Creators

Graphing Quadratic Equations Using Transformations A quadratic equation is a polynomial equation of degree 2 The standard form of a quadratic equation is 0 = a x 2 b x c where a, b and c are all real numbers and a ≠ 0 If we replace 0 with y , then we get a quadratic function y = a x 2 b x c whose graph will be a parabolaView ITOQ y=x2k Lesson Completepdf from MATH 101 at Glendale High School Unit 3 Lesson 4 y=x2k and y=(x h)2 Investigate Transformations of Quadratics Minds On 12 10 8 MINThe linear transformation T2 R → R is given by Tz(x, y, z) = (x 1z, 2x y, 2yz) Find T'(x, y, z) T'(x, y, z) =( = X y z, xy X y 2, X y z) c Using T from part a, it is given that Ti(x, y) = (54) Find x and y X = y = d Using T, from part b, it is

N(0;2¾2)† What is the joint distribution of U = X Y and V = X=Y if X »1= vertical compression f(x)=reflection in the xaxis f(x)=reflection in the yaxis 0 <Two Examples of Linear Transformations (1) Diagonal Matrices A diagonal matrix is a matrix of the form D= 2 6 6 6 4 d 1 0 0 0 d 2 0 0 0 0 d n 3 7 7 7 5 The linear transformation de ned by Dhas the following e ect Vectors are

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Shift to the right by 2 units, vertical translation upwards by 3 units The parent function of the graph is y=x^2 Using the general equation y=af(kxd)c, Where if a >Y = sin(x) in blue y = sin(x 1) in purple y = sin(x 2) in red It appears that the function shifted to the left c units The negative characteristic of the shift is consistent with other functions who have a similar parameter (ie y = (x1)^2 is shifted one unit to the left of y = x^2) In fact, one may be tempted to determine that this15) The graph of y= x2 is on the left;

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The graph of y= 3(x 5)2 7 is on the right If one looks carefully, one can see that the labels on the yaxis have changed, otherwise the graphs are the same Figure 13 Graphs of y= x2 and y= 3(x 5)2 7 (Generated by the author using Sage) There are four types of transformations we will study in thisTransformations Involving Joint Distributions Want to look at problems like † If X and Y are iid N(0;¾2), what is the distribution of {Z = X2 Y2 »Graph transformation is the process by which an existing graph, or graphed equation, is modified to produce a variation of the proceeding graph It's a common type of problem in algebra, specifically the modification of algebraic equations Sometimes graphs

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Get stepbystep solutions from expert tutors as fast as 1530 minutes Your first 5 questions are on us!Y y= x y 2 4 6 8 10 x 224 4 0 step 3 vertical translation step 2 vertical reflection = 2x 3 Method 2 Use Mapping Notation Apply each transformation to the point (xy, ) to determine a general mapping notation for the transformed function Transformation of y= √ __ x Mapping Horizontal stretch by a factor of 1 _ (2 x, y) → (1 _x 2, yVCE Maths Methods Unit 3 Transformation of functions y=x 32 Re!ections (in the x axis) 5 • Re!ections !ip the graph around the x or y axis • Re!ections keep the shape of the graph the same • A re!ection in the x axis signs are changed for y values (1,3)

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Just add the transformation you want to to This is it For example, lets move this Graph by units to the top Your exercise The function shall be moved byThe above movement is a demonstration of a translation, the image is remaining the same size just moving positions on the graph In the above graph point A is moved from (0, 0) to (5, 2) at A', therefore, the translation being shown is an up 2 units and to the right five units, which can be shown as (x 5, y 2)Transformations of Two Random Variables Problem (X;Y) is a bivariate rv Find the distribution of Z = g(X;Y) The very 1st step specify the support of Z

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The line \(y = x\) passes through points that have the same \(x\) and \(y\) coordinates, eg (0, 0), (1, 1), (2, 2) Question Describe the transformation of the shape ABC1= horizontal compression d=horizontal shift to the right d=2 For the following linear transformations T Rn!Rn, nd a matrix A such that T(~x) = A~x for all ~x 2Rn (a) T R2!R3, T x y = 2 4 x y 3y 4x 5y 3 5 Solution To gure out the matrix for a linear transformation from Rn, we nd the matrix A whose rst column is T(~e 1), whose second column

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Have a play with this 2D transformation app Matrices can also transform from 3D to 2D (very useful for computer graphics), do 3D transformations and much much more The Mathematics For each x,y point that makes up the shape we do this matrix multiplication1¾2) {U = X=Y »The standard form of a quadratic function presents the function in the form f (x)= a(x−h)2 k f ( x) = a ( x − h) 2 k where (h, k) ( h, k) is the vertex Because the vertex appears in the standard form of the quadratic function, this form is also known as the vertex form of a quadratic function The standard form is useful for determining how the graph is transformed from the graph of y= x2 y

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In general, transformations in ydirection are easier than transformations in xdirection, see below How to move a function in ydirection?This function is the image off(x) = x3 under the transformations defined by y Since h 2 and k —1, the function is then translated 2 units left and 1 unit down The image graph can be obtained by applying the mapping (x, y) — (x —2, y— 1) to the original points on the curve — 1Transformations and Matrices A matrix can do geometric transformations!

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Section 12 Transformations of Linear and Absolute Value Functions 13 Writing Refl ections of Functions Let f(x) = ∣ x 3 ∣ 1 a Write a function g whose graph is a refl ection in the xaxis of the graph of f b Write a function h whose graph is a refl ection in the yaxis of the graph of f SOLUTION a A refl ection in the xaxis changes the sign of each output valueGamma(fi;‚) and Y »1) y = (x 3)2 Transformations reflected in the xaxis (flipped upside down) translated 3 units to the left

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Now consider a transformation of X in the form Y = 2X2 X There are five possible outcomes for Y, ie, 0, 3, 10, 21, 36 Given that the function is onetoone, we can make up a table describing the probability distribution for Y TABLE 3 ProbabilityofaFunction oftheNumberofHeadsfromTossing aCoin Four Times Y = 2 * (# heads)2 # of headsLearn vocabulary, terms, and more with flashcards, games, and other study toolsDescribe the Transformation y=x^2 y = x2 y = x 2 The parent function is the simplest form of the type of function given y = x2 y = x 2 For a better explanation, assume that y = x2 y = x 2 is f (x) = x2 f ( x) = x 2 and y = x2 y = x 2 is g(x) = x2 g ( x) = x 2 f (x) = x2 f ( x) = x 2 g(x) = x2 g ( x) = x 2

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Example 1 Graph (3, −2) Then fold your coordinate plane along the yaxis and find the reflection of (3, −2) Record the coordinates of the new point in the table Solution Example 2 Graph (3, −2) Then fold your coordinate plane along the xaxis and find the reflection of (3, −2) Record the coordinates of the new point in the tableStart studying Transformation Rules (x,y)>Gamma(fl;‚) and X and Y are independent Approaches 1 CDF approach fZ(z) = d dzFZ(z) 2

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Identifying function transformations CCSSMath HSFBF Transcript Sal walks through several examples of how to write g (x) implicitly in terms of f (x) when g (x) is a shift or a reflection of f (x) Created by Sal Khan Google Classroom Facebook TwitterPoint Z is located at $$ (2,3) $$ , what are the coordinates of its image $$ Z'$$ after a reflection over the xaxis Show Answer Remember to reflect over the xaxis ,But you can't see it, because x 2 is symmetrical about the yaxis So here is another example using √(x) g(x) = √(−x) This is also called reflection about the y

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Q The coordinates of triangle JRB are ,J(1, 2) , R(3, 6) and B(4, 5) What are the coordinates of the vertices of its image after the transformation (x, y)→(x2, y1) and reflect across the y axis?About Press Copyright Contact us Creators Advertise Developers Terms Privacy Policy &C(0;1){V = X ¡Y »

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See below The first thing you need to find is the axis of symmetry by using b/2a after you find that, use it to find the vertex of x^28 In this case x should equal 0 so y=0^28 giving just 8 the yintercept is 8 as c=8 the graph should look like this graph{x^28 115, 85, 084, 1084} it is a parabolaIn order to graph the function {eq}f(x)=(x2)^2 {/eq}, we need to translate the graph of the parent function by 2 units to the left Note that adding a units in the xvariable means translatingExample 2 Write the steps to obtain the graph of the function y = 3 (x − 1) 2 5 from the graph y = x 2 Solution Step 1 By graphing the curve y = x 2, we get a open upward parabola with vertex (0, 0) Step 2 Here 1 is subtracted from x, so we have to shift the graph of y

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We can flip it leftright by multiplying the xvalue by −1 g(x) = (−x) 2 It really does flip it left and right!Y = 2x y = 2 x The transformation from the first equation to the second one can be found by finding a a, h h, and k k for each equation y = abx−h k y = a b x h k Find a a, h h, and k k for f (x) = 2x f ( x) = 2 x a = 1 a = 1 h = 0 h = 0 k = 0 k = 0 The horizontal shift depends onUse transformations to graph y = 3x^2

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Question 2 SURVEY 900 seconds Report an issue Q Identify the transformation from the graph of f (x)=x 2 to the graph g (x)= (x5) 2 answer choices shifted up five units reflection in xaxisDefine the rigid transformations and use them to sketch graphs Define the nonrigid transformations and use them to sketch graphs Vertical and Horizontal Translations When the graph of a function is changed in appearance and/or location we call it a transformation There are two types of transformations y = x 2 B a s i cTransformations are the key to graphing and explaining where the parabola is It is only used in vertex form because each letter except x and y represents a transformation in this equation y=a(xh)^2k h = the vertex of the parabola will move to the right or left side of the graph

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The graph of \(f(x) = x^2\) is the same as the graph of \(y = x^2\) Writing graphs as functions in the form \(f(x)\) is useful when applying translations and reflections to graphs Translations(You should be able to tell without graphing) Reflect in the axis Solution (a) 2 Reflect in the axis Left 2 f x x g x hx x x y o o Note In part (a), hx can also be written as h x x 2Have students predict what they think the graphs of y = sin(x 2) and y = sin(x 2) will look like y = sin(x 2) y = sin(x 2) Notice that in the graph of y = sin(x 2) the sine curve has been translated to the left two units In the graph of y = sin(x 2)

Solution Graph The Function F By Starting With The Graph Of Y X2 And Using Transformations Shifting Compressing Stretching And Or Reflection Hint If Necessary Write F In The

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