Ask Question
14 April, 12:46

How to determine if the function has x-axis sym, y-axis sym, and origin sym

y^2 - xy = 2

+1
Answers (1)
  1. 14 April, 14:16
    0
    To check for symmetry on the x axis, replace y with - y

    -y^2 - x (-y) = 2

    Apply the product rule, since the equation is not identical tot eh original equation it is not symmetric about the x axis

    Now do the same for y axis by replacing x with - x

    Again using product rule the equations are not identical, so it is not symmetric about the y axis

    To check the origin,

    Replace both x & y with - x & - y

    Again using product rule, the equations are not identical so it is not symmetric about the origin
Know the Answer?
Not Sure About the Answer?
Get an answer to your question ✅ “How to determine if the function has x-axis sym, y-axis sym, and origin sym y^2 - xy = 2 ...” in 📙 Mathematics if there is no answer or all answers are wrong, use a search bar and try to find the answer among similar questions.
Search for Other Answers