Here is the list of important questions.
- Find the area between x−axis and the curve y=4x−x2 — BSIC Gujranwala (2016)
- Find h if A(−1,h), B(3,2), C(7,3) are collinear — BSIC Gujranwala (2016)
- Find the point three fifth of the way along the line segment from A(−5,8), to B(5,3) — BSIC Gujranwala (2016)
- Find equation of straight line if its slop is 2 and y−intercept is 5. — BSIC Gujranwala (2016)
- Transform 5x−12y+39=0 in two intercept form. — BSIC Gujranwala (2016)
- Find angle between the line represented by 2x2+3xy−5y2=0. — BSIC Gujranwala (2016)
- Find an equation of the line through the intersection of the lines x−y−4=0 and 7x+y+20=0 and parallel to the line 6x+y−14=0 — BSIC Gujranwala (2016)
- Transform the equation 5x−12y+39=0 into slope-intercept form. — BSIC Gujranwala (2015)
- Find the slope and angle of inclination of the line joining the points (4,6) and (4,8) — BSIC Gujranwala (2015)
- Find the point of intersection of the line x−2y+1=0 and 2x−y+2=0. — BSIC Gujranwala (2015)
- Find the interior angles of the triangle whose vertices are A(2,−5), B(−4,−3), C(−1,5). — BSIC Gujranwala (2015)
- Find the equation of the line represented by 20x2+17xy−24y2=0 — BSIC Gujranwala (2015)
- Find the equation of line through the intersection of two lines x+2y+3=0 and 3x+4y+7=0 and making equal intercepts on the axes. — BSIC Gujranwala (2015)
- Find the equations of tangents to the circle x2+y2=2 parallel to the line x−2y+1=0 — BSIC Gujranwala (2015)
- A quadrilateral has a points A(9,3), B(−7,7), C(−3,−7) and D(5,−5)as its vertices. Find the midpoints of its sides. Show that the figure formed by joining the mid-points consecutively is a parallelogram.— FBSIC (2017)
- Find equation of two parallel lines perpendicular to 2x−y+3=0 such that the product of the x and y−intercepts of each is 3. — FBSIC (2017)
- Show that the lines 4x−3y−8=0, 3x−4y−6=0 and x−y−2=0 are concurrent and the third-line bisects the angle formed by the first two lines. — FBSIC (2017)
- Show that points A(3,1), B(−2,−3), C(2,2) are vertices of an isosceles triangle. — FBSIC (2016)
- Find an equation of the line through (−4,−6) and perpendicular to the line having slope −32. — FBSIC (2016)
- Prove that the line segment joining the mid-points of two sides of a triangle is parallel to the third side and half as long.— FBSIC (2016)
- Find area of triangle determined by points P, Q and R, P(0,0,0), Q(2,3,2), R(−1,1,4).— FBSIC (2016)
- Find the interior angles of the triangle whose vertices are A(−2,11), B(−6,−3), C(4,−9). — FBSIC (2016)
- Find co-ordinates of the point that divides the join of A(−6,3) and B(5,2) in the rario 2:3 — BSIC Rawalpandi (2017)
- Find the slope and inclination of the line joining the points (4,6) and (4,8).— BSIC Rawalpandi (2017)
- Convert 2x−4y+11=0 in normal form.— BSIC Rawalpandi (2017)
- Find the equation of the line through the point (2,−9) and intersection of the lines 2x+5y−8=0, 3x−4y−6=0 — BSIC Rawalpandi (2017)
- Find whether the poin (5,8) lies above or below the line 2x−3y+6=0. — BSIC Rawalpandi (2017)
- Find equations of two parallel lines perpendicular to 2x−y+3=0 such that the product of the x and y−intercepts of each is 3.— BSIC Rawalpindi(2017)
- Transform the equation 5x−12y+39=0 into intercept form. — BSIC Sargodha(2016)
- By means of slope, show that the points (a,2b), (c,a+b), (2c+a,2a) are col-linear. — BSIC Sargodha(2016)
- Check whether the given point lies above or below the given line, P(−7,6);4x+3y−9=0— BSIC Sargodha(2016)
- Find the angle from the line with slope −73 to the line with slope 52 — BSIC Sargodha(2016)
- Find h such that the points A(h,1), B(2,7) and C(−6,−7) are the vertices of a right triangle with right angleat a vertex A.— BSIC Sargodha(2016)
- Find the point three-fifth of the way along the line segment from A(−5,8) to B(5,3)— BSIC Sargodha(2017)
- By mean of slope, show that the points (4,−5), (7,5), (10,15) are collinear.— BSIC Sargodha(2017)
- Find an equation of line through A(−6,5) having slope 7.— BSIC Sargodha(2017)
- Find an equation of line through (5,−8) and perpendicular to the line with slope 35.— BSIC Sargodha(2017)
- Find the distance from the point (6,−1) to the line 6x−4y+9=0.— BSIC Sargodha(2017)
- Find the centre and radius of the circle with equation 4x2+4y2−8x−12y−25=0.— BSIC Sargodha(2017)