HARD
11th Andhra Pradesh Board
IMPORTANT
Earn 100

A triangle of area 24 sq. units is formed by a straight line and the coordinate axes in the first quadrant. Find the equation of the straight line, if it passes through (3,4).

Important Questions on The Straight Line

MEDIUM
11th Andhra Pradesh Board
IMPORTANT
Intermediate First Year Mathematics Paper 1B>Chapter 3 - The Straight Line>Exercise 3(c)>Q II
A straight line with slope 1 passes through Q(-3,5) and meets the straight line x+y-6=0 at P. Find the distance PQ.
MEDIUM
11th Andhra Pradesh Board
IMPORTANT
Intermediate First Year Mathematics Paper 1B>Chapter 3 - The Straight Line>Exercise 3(c)>Q II
Find the set of values of a if the points (1,2) and (3,4) lie to the same side of the straight line 3x-5y+a=0.
MEDIUM
11th Andhra Pradesh Board
IMPORTANT
Intermediate First Year Mathematics Paper 1B>Chapter 3 - The Straight Line>Exercise 3(c)>Q II
Show that the lines 2x+y-3=0, 3x+2y-2=0 and 2x-3y-23=0 are concurrent and find the point of concurrency.
MEDIUM
11th Andhra Pradesh Board
IMPORTANT
Intermediate First Year Mathematics Paper 1B>Chapter 3 - The Straight Line>Exercise 3(c)>Q II
Find the value of p, if the lines 3x+4y=5, 2x+3y=4, px+4y=6 are concurrent.
HARD
11th Andhra Pradesh Board
IMPORTANT
Intermediate First Year Mathematics Paper 1B>Chapter 3 - The Straight Line>Exercise 3(c)>Q II
Find the value of p, if the lines 4x-3y-7=0, 2x+py+2=0, 6x+5y-1=0 are concurrent.
MEDIUM
11th Andhra Pradesh Board
IMPORTANT
Intermediate First Year Mathematics Paper 1B>Chapter 3 - The Straight Line>Exercise 3(c)>Q II
Determine whether or not the four straight lines with equations x+2y-3=0, 3x+4y-7=0, 2x+3y-4=0 and 4x+5y-6=0 are concurrent.
MEDIUM
11th Andhra Pradesh Board
IMPORTANT
Intermediate First Year Mathematics Paper 1B>Chapter 3 - The Straight Line>Exercise 3(c)>Q II
If 3a+2b+4c=0, then show that the equation ax+by+c=0 represents a family of concurrent straight lines and find the point of concurrency.
EASY
11th Andhra Pradesh Board
IMPORTANT
Intermediate First Year Mathematics Paper 1B>Chapter 3 - The Straight Line>Exercise 3(c)>Q II
If non-zero numbers a, b, c are in harmonic progression, then show that the equation xa+yb+1c=0 represents a family of concurrent lines and find the point of concurrency.