Show that line joining (4,-1) and (6,0) is parallel to line joini… - Vidyadip

Question

Show that line joining $(4,-1)$ and $(6,0)$ is parallel to line joining $(7,-2)$ and $(5,-3)$.

✓

Answer

self

Need a full question paper?

Generate a complete, print-ready paper with questions like this in minutes — across 16+ boards, with answer keys.

Start Generating Free

Explore more

More "4 Marks Questions" from P-2 Co-ordinate Geometry→P-2 Co-ordinate Geometry — all question types→Maths STD 10 question papers→Maharashtra Board STD 10 question papers→Maharashtra Board question paper generator→

Similar questions

A motor boat can travel 30km upstream and 28km downstream in 7 hours. It can travel 21km upstream and return in 5 hours. Find the speed of the boat in still water and the speed of the stream.

Show that $P(3,4), Q(7,-2), R(1,1)$ and $S(-3,7)$ are the vertices of a parallelogram.

Show that the line segment joining the points $(5,7),(3,9)$ and $(8,6),(0,10)$ bisect each other.

A pole has to be erected at a point on the boundary of a circular park of diameter $13$ meters in such a way that the difference of its distance from two diametrically opposite fixed gates $A$ and $B$ on the boundary is $7$ meters. Is it the possible to do so? If yes, at what distances from the two gates should the pole be erected?

Two A.P.’s are given $9, 7, 5, . . .$ and $24, 21, 18, . . . .$ If nth term of both the progressions are equal then find the value of n and nth term.

Places A and B are 80km apart from each other on a highway. A car starts from A and other from B at the same time. If they move in the same direction, they meet in 8 hours and if they move in opposite directions, they meet in 1 hour and 20 minutes. Find the speeds of the cars.

Construct a triangle similar to a given $\triangle\text{XYZ}$ with its sides equal to $\Big(\frac{3}{4}\Big)^\text{th}$ of the corresponding sides of $\triangle\text{XYZ}$ Write the steps of construction.

Solve the following systems of equations:
$\frac{\text{x}}{7}+\frac{\text{y}}{3}=5,$
$\frac{\text{x}}{2}-\frac{\text{y}}{9}=6.$

Solve the following quadratic equation: $4x^2 - 4a^2x + (a^4 - b^4) = 0$

Find the centre of the circle passing through $(5, -8), (2, -9)$ and $(2, 1).$