Account
It's free!

User


Login
Register


      Forgot password?
Share
Notifications

View all notifications
Books Shortlist
Your shortlist is empty

Solution - How that Every Homogeneous Equation of Degree Two in x and y, i.e., ax^2 + 2hxy + by^2 = 0 Represents a Pair of Lines Passing Through Origin If h^2-ab≥0. - Pair of Straight Lines - Pair of Lines Passing Through Origin - Homogenous Equation

Question

Show that every homogeneous equation of degree two in x and y, i.e., ax2 + 2hxy + by2 = 0 represents a pair of lines passing through origin if h2ab0.

Solution

You need to to view the solution
Is there an error in this question or solution?

APPEARS IN

2015-2016 (March)
Question 3.1.3 | 3 marks
2013-2014 (March)
Question 3.1.1 | 3 marks
2017-2018 (March)
Question 2.2.1 | 4 marks
2014-2015 (October)
Question 2.1.2 | 3 marks
Solution for question: How that Every Homogeneous Equation of Degree Two in x and y, i.e., ax^2 + 2hxy + by^2 = 0 Represents a Pair of Lines Passing Through Origin If h^2-ab≥0. concept: Pair of Straight Lines - Pair of Lines Passing Through Origin - Homogenous Equation. For the courses HSC Arts, HSC Science (Computer Science), HSC Science (Electronics), HSC Science (General)
S