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Showing posts with label Class 5. Show all posts
Showing posts with label Class 5. Show all posts

28/09/2020

Devanagari System

Devanagari Numbers from 1 to 100

0

०

शुन्य (śunya)

1

१

एक (ēk)

2

२

दुई (duī)

3

३

तीन (tīn)

4

४

चार (cār)

5

५

पाँच (pāṃc)

6

६

छ (cha)

7

७

सात (sāt)

8

८

आठ (āṭh)

9

९

नौ (nau)

10

१०

दश (daś)

11

११

एघार (ēghār)

12

१२

बाह्र (bāhr)

13

१३

तेह्र (tēhr)

14

१४

चौध (caudh)

15

१५

पन्ध्र (pandhr)

16

१६

सोह्र (sōhr)

17

१७

सत्र (satr)

18

१८

अठार (aṭhār)

19

१९

उन्नाइस (unnāis)

20

२०

विस (vis)

21

२१

एक्काइस (ēkkāis)

22

२२

बाइस (bāis)

23

२३

तेईस (tēīs)

24

२४

चौविस (cauvis)

25

२५

पच्चिस (paccis)

26

२६

छब्बिस (chabbis)

27

२७

सत्ताइस (sattāīs)

28

२८

अठ्ठाईस (aṭhṭhāīs)

29

२९

उनन्तिस (unantis)

30

३०

तिस (tis)

31

३१

एकत्तिस (ēkattis)

32

३२

बत्तिस (battis)

33

३३

तेत्तिस (tēttis)

34

३४

चौँतिस (cauṃtis)

35

३५

पैँतिस (paiṃtis)

36

३६

छत्तिस (chattīs)

37

३७

सैँतीस (saiṃtīs)

38

३८

अठतीस (aṭhatīs)

39

३९

उनन्चालीस (unancālīs)

40

४०

चालीस (cālīs)

41

४१

एकचालीस (ēkacālīs)

42

४२

बयालीस (bayālīs)

43

४३

त्रियालीस (triyālīs)

44

४४

चवालीस (cavālīs)

45

४५

पैँतालीस (paiṃtālīs)

46

४६

छयालीस ( chayālīs)

47

४७ 

सच्चालीस (saccālīs)

48

४८

अठचालीस (aṭhacālīs)

49

४९

उनन्चास (unancās)

50

५०

पचास (pacās)

51

५१

एकाउन्न (ēkāunn)

52

५२

बाउन्न (bāunn)

53

५३

त्रिपन्न (tripann)

54

५४

चउन्न (caunn)

55

५५

पचपन्न (pacapann)

56

५६

छपन्न (chapann)

57

५७

सन्ताउन्न (santāunn)

58

५८

अन्ठाउन्न (anṭhāunn)

59

५९

उनन्साठी (unansāṭhī)

60

६०

साठी (sāṭhī)

61

६१

एकसट्ठी (ēkasaṭṭhī)

62

६२

बयसट्ठी (bayasaṭṭhī)

63

६३

त्रिसट्ठी (trisaṭṭhī)

64

६४

चौंसट्ठी (caunsaṭṭhī)

65

६५

पैंसट्ठी (painsaṭṭhī)

66

६६

छयसट्ठी (chayasaṭṭhī)

67

६७

सतसट्ठी (satasaṭṭhī)

68

६८

अठसट्ठी (aṭhasaṭṭhī)

69

६९

उनन्सत्तरी (unansattarī)

70

७०

सत्तरी (sattarī)

71

७१

एकहत्तर (ēkahattar)

72

७२

बहत्तर (bahattar)

73

७३

त्रिहत्तर (trihattar)

74

७४

चौहत्तर (cauhattar)

75

७५

पचहत्तर ( pacahattar)

76

७६

छयहत्तर (chayahattar)

77

७७

सतहत्तर (satahattar)

78

७८

अठहत्तर (aṭhahattar)

79

७९

उनासी (unāsī)

80

८०

असी (asī)

81

८१

एकासी (ēkāsī)

82

८२

बयासी (bayāsī)

83

८३

त्रियासी (triyāsī)

84

८४

चौरासी (caurāsī)

85

८५

पचासी (pacāsī)

86

८६

छयासी (chayāsī)

87

८७

सतासी (satāsī)

88

८८

अठासी (aṭhāsī)

89

८९

उनान्नब्बे (unānnabbē)

90

९०

नब्बे (nabbē)

91

९१

एकान्नब्बे (ēkānnabbē)

92

९२

बयानब्बे (bayānabbē)

93

९३

त्रियान्नब्बे ( triyānnabbē)

94

९४

चौरान्नब्बे (caurānnabbē)

95

९५

पन्चानब्बे (pancānabbē)

96

९६

छयान्नब्बे (chayānnabbē)

97

९७

सन्तान्नब्बे (santānnabbē)

98

९८

अन्ठान्नब्बे (anṭhānnabbē)

99

९९

उनान्सय (unānsay)

100

१००

एक सय (ek say)

 

Places

®    एक – 1  (one)

®    दश – 10 (10)

®    सय – 100 (1 hundred)

®    हजार – 1,000 (one Thousand)

®    दश हजार 10,000 (Ten Thousand)

®    लाख  1,00,000 (Hundred Thousand)

®    दश लाख – 10,00,000 (One million)

®    करोड – 1,00,00,000 (Ten million)

®    दश करोड – 10,00,00,000 (Hundred Million)

®    अर्ब –1,00,00,00,000 (Billion)

®    दश अर्ब –10,00,00,00,000 (Ten Billion)

®    खर्ब –1,00,00,00,00,000 (Hundred Billion)

®    दश खर्ब –10,00,00,00,00,000 (Trillion)

®    नील –1,00,00,00,00,00,000 (ten trillion)

®    दश नील –10,00,00,00,00,00,000 (hundred trillion)

®    पद्म –1,00,00,00,00,00,00,000 (quadrallion)

®    दश पद्म –10,00,00,00,00,00,00,000 (10 quadrallion)

®    शंख –1,00,00,00,00,00,00,00,000 (hundred quadrallion)

®    दश शंख –10,00,00,00,00,00,00,00,000 (quintillion)

 

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08/09/2020

Construction of Angles

→Construction of 60°

↳Draw a line PQ.

↳Take P as centre and with suitable radius(of any measurement), draw an arc XY that cuts PQ at X.

↳With the same measurement of PX, draw an arc from X to cut the previous arc XY and label that  

   intersected point as R.

↳Join P and R then produce(Upto any length) it to get PO.

    Here, ∡OPQ is required conctruction.


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For more......

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24/08/2020

Square and Square Root (Exercise)

 Square of a number : When a number is multiplied by itself then that product is called square of a number. 

                   For example: Square of 3 = (3)2 = 3x3 = 9

Note: Square of negative number is always positive.

                  For example: Square of  (-5) = (-5)2 = -5 x -5 = (+ 25)

Square Root : When a number is multiplied by itself to get the original number, then it is called square root. It is denoted by the symbol √ (Tick) called radical.

For example: Square root of 9 = √9= √3x3  = 3 


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27/07/2020

Subset and Universal Set


Watch video:                           Click here

Notes:


Homework:👉 Click Here

For answer, kindly visit tomorrow.


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23/04/2020

Square Numbers

Check This Video First


Practice Work:

1. What is 10 squared?
     a) 20.  b) 100.  c) 200

2.  Which of the following is a square of 9?
      a) 81.  b) 3.   c) both of them

3. 11 multiplied by 11 is.....
      a) 11    b) 22.    c) 121

4. Which of the number has a square equal
        to itself.
      a) 1.    b) 2.    c) 3

5. RAM is thinking about a square number between
     2 and 50, which is also an odd number and factors
     of 50. What is that number ?
      a) 1.    b) 5.   c) 25
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Cow

The cow is one of the most significant domestic animals in the world. It is a versatile animal that serves a variety of purposes in differen...

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