Related InterviewSolutions

• Find the equation of the line through A(-2, 3) and perpendicular to the line through S(1, 2) and T(2, 5).
• Find the y-intercept of the line whose slope is 4 and which has x-intercept 5.
• Find the value of k for which the points P(k, -1), Q(2,1) and R(4,5) are collinear.
• Find the equation of the line whose(i) slope 3 and y - intercept = 5(ii) slope = -1 and y - intercept = 4(iii) slope = -2/5 and y - intercept = -3
• The equations of the sides AB, BC and CA of ΔABC are y – x = 2, x + 2y = 1 and 3x + y + 5 = 0 respectively. The equation of the altitude through B isA. x – 3y + 1 0B. x – 3y + 4 = 0 C. 3x – y + 2 = 0 D. none of these
• Find the equations of the straight lines each of which passes through the point (3, 2) and cuts off intercepts a and b respectively on x and y-axes such that a – b = 2
• Find the equation of the line that cuts off equal intercepts on the coordinate axes and passes through the point (2, 3).
• Find the equation of the straight line which passes through the point (-3, 8) and cuts off positive intercepts on the coordinate axes whose sum is 7
• Find the equation of the straight line which passes through (1, -2) and cuts off equal intercepts on the axes.
• The line segment joining the points (-3, -4) and (1, -2) is divided by y-axis in the ratio A. 1 : 3 B. 2 : 3 C. 3 : 1 D. 3 : 2