Identify the errors made in finding the inverse ofy = x2 + 12x.an image shows a student's work. line 1 is x = y squared + 12 x. line 2 is y squared = x minus 12 x. line 3 is y squared = negative 11 x. line 4 is y = startroot negative 11 x endroot, for x greater-than-or-equal 0.describe the three errors.
Identify The Errors Made In Finding The Inverse Ofy = X2 + 12X.an Image Shows A Student's Work. Line 1 Is X = Y Squared + 12 X. Line 2 Is Y Squared = X Minus 12 X. Line 3 Is Y Squared = Negative 11 X. Line 4 Is Y = Startroot Negative 11 X Endroot, For X Greater-Than-Or-Equal 0.Describe The Three Errors.
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Identify The Errors Made In Finding The Inverse Ofy = X2 + 12X.an Image Shows A Student's Work. Line 1 Is X = Y Squared + 12 X. Line 2 Is Y Squared = X Minus 12 X. Line 3 Is Y Squared = Negative 11 X. Line 4 Is Y = Startroot Negative 11 X Endroot, For X Greater-Than-Or-Equal 0.Describe The Three Errors.. The student incorrectly rearranged the equation x = y^2 + 12x as x = y squared + 12 x. Line 1 is x = y squared + 12 x.
find the inverse of the function y=x^212 from brainly.com
X = y^(2) + 12 x. To find the inverse of y = x 2 + 12 x, one must correctly swap variables, include both positive and negative roots when solving for y, and restrict the domain appropriately to. This can create a problem for us when.
Line 1 Is X = Y Squared + 12 X.
X = y^(2) + 12 x. 1.the student did not switch both instances of x with y. Notice how x is found in more than one term.
The Three Errors Made In Finding The Inverse Of Y = X 2 + 12 X Are As Follows:.
The student's final solution y = √(. 2.he wrote only the principal square root instead of using the ± sign. In the first step, the student incorrectly wrote x = y 2 + 12 y.
To Find The Inverse Of Y = X 2 + 12 X, One Must Correctly Swap Variables, Include Both Positive And Negative Roots When Solving For Y, And Restrict The Domain Appropriately To.
Using these four steps, let us find the inverse y=x. This can create a problem for us when. An image shows a student's work.
An Image Shows A Student's Work.
The student incorrectly rearranged the equation x = y^2 + 12x as x = y squared + 12 x. 4) statement i is false, statement ii is true. Line 2 is y squared = x minus 12 x.
Identify The Errors Made In Finding The Inverse Of Y = X^(2) + 12X.
Click here 👆 to get an answer to your question ️ identify the errors made in finding the inverse of y=x^2+12x. He should have written x = y2 + 12y.