15:27

Find The Coordinates Of The Points Which Divide The Line Segment Joining A(-2 2) And B(2 8)

10:03

If A And B Are (- 2 - 2) And (2 - 4) Respectively Find The Coordinates Of P Such That AP=3/7AB

10:23

Find The Coordinates Of A Point A Where Ab Is A Diameter Of A Circle Whose Centre Is 2 - 3 And B 14

17:07

If (1 2) (4 Y) (X 6) And (3 5) Are The Vertices Of A Parallelogram Taken In Order Find X And Y

10:57

Find The Ratio In Which The Line Segment Joining A(1 5) And B(-4 5) Is Divided By X-axis

11:51

Find The Ratio In Which The Line Segment Joining The Points (-3 10) And (6 – 8) Is Divided By (-1 6)

17:20

To Conduct Sports Day Activities In Your Rectangular Shaped School Ground ABCD Lines Have Been Drawn

14:42

Find The Coordinates Of The Points Of Trisection Of The Line Segment Joining (4 –1) And (–2 –3)

08:55

Find The Coordinates Of The Point Which Divides The Join Of (–1 7) And (4 –3) In The Ratio 2 3

08:38

Find A Relation Between X And Y Such That The Point P(X Y) Is Equidistant From (3 6) And (-3 4)

13:26

If Q (0 1) Is Equidistant From P (5, -3) And R (X, 6) Find The Values Of X Also Find The Distance

06:18

Find The Value Of Y For Which The Distance Between The Points (2 –3) And (10 Y) Is 10 Units

10:30

Find The Point On The X Axis Which Is Equidistant From (2 -5)And (-2 9)

25:44

Name The Type Of Quadrilateral Formed If Any By The Following Points And Give Reasons For Your Ans

22:20

In A Classroom 4 Friends Are Seated At The Points A B C And D As Shown In Fig 7.8 Champa And Chameli

10:43

Check Whether (5 – 2) (6 4) And (7 – 2) Are The Vertices Of An Isosceles Triangle

12:19

Determine If The Points (1 5) (2 3) And (– 2 – 11) Are Collinear

05:22

Find The Distance Between The Points (0 0) And (36 15) Can You Now Find The Distance Between The

07:20

Find The Distance Between The Following Pairs Of Points (2 3) (4 1) Class 10 | (-5 7) (-1 3)

07:05

Class 10 Maths Chapter 7 Coordinate Geometry Introduction |Coordinate Geometry Class 10 Introduction

50:08

Class 10th Maths Chapter 6 Triangles Introduction | Triangles Class 10 Introduction

12:08

A Guy Wire Attached To A Vertical Pole Of Height 18m Is 24m Long And Has A Stake Attached To The

07:33

Tick The Correct Answer And Justify : In ∆ABC AB=6√3cm AC=12cm And BC=6cm The Angle B Is

16:10

In An Equilateral Triangle Prove That Three Times The Square Of One Side Is Equal To Four Times The

20:12

In An Equilateral Triangle ABC D Is A Point On Side BC Such That BD=⅓BC Prove That 9AD²=7AB²

18:47

The Perpendicular From A On Side BC Of A Triangle ABC Intersects BC At D Such That BD=3CD Prove That

12:26

D And E Are Points On The Sides CA And CB Respectively Of A Triangle ABC Right Angled At C Prove

09:08

Two Poles Of Height 6m And 11m Stand On A Plane Ground If The Distance Between The Feet Of The Poles

18:17

An Aeroplane Leaves An Airport And Flies Due North At A Speed Of 1000 Km Per Hour At The Same Time

08:42

A Ladder 10m Long Reaches A Window 8m Above The Ground Find The Distance Of The Foot Of The Ladder

28:52

In Fig 6.54 O Is A Point In The Interior Of A Triangle ABC OD⊥BC OE⊥AC And OF⊥AB Show That

17:55

Prove That The Sum Of The Squares Of The Sides Of A Rhombus Is Equal To The Sum Of The Squares Of

09:47

ABC Is An Equilateral Triangle Of Side 2a Find Each Of Its Altitudes

08:32

ABC Is An Isosceles Triangle With AC=BC If AB²=2AC² Prove That ABC Is A Right Triangle

07:58

ABC Is An Isosceles Triangle Right Angled At C Prove That AB²=2AC²

27:07

In Fig 6.53 ABD Is A Triangle Right Angled At A And AC Perpendicular To BD Show That (I) AB²=BC.BD

18:30

PQR Is A Triangle Right Angled At P And M Is A Point On QR Such That PM Perpendicular To QR

14:22

Sides Of Triangles Are Given Below Determine Which Of Them Are Right Triangles In Case Of A Right ∆

09:56

In A Triangle If Square Of One Side Is Equal To The Sum Of The Squares Of The Other Two Sides

14:58

In A Right Triangle The Square Of The Hypotenuse Is Equal To The Sum Of The Squares Of The Other

11:49

If A Perpendicular Is Drawn From The Vertex Of The Right Angle Of A Right Triangle To The Hypotenuse

07:29

Sides Of Two Similar Triangles Are In The Ratio 4:9 Areas Of These Triangles Are In The Ratio

15:07

ABC And BDE Are Two Equilateral Triangles Such That D Is The Mid-point Of BC Ratio Of The Areas Of ∆

15:14

Prove That The Area Of An Equilateral Triangle Described On One Side Of A Square Is Equal To Half

22:47

Prove That The Ratio Of The Areas Of Two Similar Triangles Is Equal To The Square Of The Ratio

20:48

D E And F Are Respectively The Mid-points Of Sides AB BC And CA Of ∆ABC Find The Ratio Of The Areas

12:12

If The Areas Of Two Similar Triangles Are Equal Prove That They Are Congruent

14:39

In Fig 6.44 ABC And DBC Are Two Triangles On The Same Base BC If AD Intersects BC At O Show That

17:30

Diagonals Of A Trapezium ABCD With AB || DC Intersect Each Other At The Point O If AB = 2CD

15:20

Let Triangle ABC Similar To DEF And Their Areas Be Respectively 64cm2 And 121cm2 If EF = 15.4cm

29:45

The Ratio Of The Areas Of Two Similar Triangles Is Equal To The Square Of The Ratio Of Their

19:04

If AD And PM Are Medians Of Triangle ABC And PQR Respectively Where Triangle ABC Similar ∆PQR

17:27

A Vertical Pole Of Length 6m Casts A Shadow 4m Long On The Ground And At The Same Time A Tower

25:44

Sides AB And AC And Median AD Of A Triangle ABC Are Respectively Proportional To Sides PQ And PR And

10:44

D Is A Point On The Side BC Of A Triangle ABC Such That Angle ADC Is Equal To Angle BAC Show That

13:36

Sides AB And BC And Median AD Of A Triangle ABC Are Respectively Proportional To Sides PQ And QR And

09:29

In Fig 6.40 E Is A Point On Side CB Produced Of An Isosceles Triangle ABC With AB Is Equal To AC

21:51

CD And GH Are Respectively The Bisectors Of Angle ABC And Angle EGF Such That D And H Lie On Sides

09:12

In Fig 6.39 ABC And AMP Are Two Right Triangles Right Angled At B And M Respectively Prove That

08:03

E Is A Point On The Side AD Produced Of A Parallelogram ABCD And BE Intersects CD At F Show That