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2: 2

3: 3

4: 2

5: 5

6: 2, 3

7: 7

8: 2

9: 3

10: 2, 5

11: 11

12: 2, 3

13: 13

14: 2, 7

15: 3, 5

16: 2

17: 17

18: 2, 3

19: 19

20: 2, 5

21: 3, 7

22: 2, 11

23: 23

24: 2, 3

25: 5

26: 2, 13

27: 3

28: 2, 7

29: 29

30: 2, 3, 5

31: 31

32: 2

33: 3, 11

34: 2, 17

35: 5, 7

36: 2, 3

37: 37

38: 2, 19

39: 3, 13

40: 2, 5

41: 41

42: 2, 3, 7

43: 43

44: 2, 11

45: 3, 5

46: 2, 23

47: 47

48: 2, 3

49: 7

50: 2, 5

51: 3, 17

52: 2, 13

53: 53

54: 2, 3

55: 5, 11

56: 2, 7

57: 3, 19

58: 2, 29

59: 59

60: 2, 3, 5

61: 61

62: 2, 31

63: 3, 7

64: 2

65: 5, 13

66: 2, 3, 11

67: 67

68: 2, 17

69: 3, 23

70: 2, 5, 7

71: 71

72: 2, 3

73: 73

74: 2, 37

75: 3, 5

76: 2, 19

77: 7, 11

78: 2, 3, 13

79: 79

80: 2, 5

81: 3

82: 2, 41

83: 83

84: 2, 3, 7

85: 5, 17

86: 2, 43

87: 3, 29

88: 2, 11

89: 89

90: 2, 3, 5

91: 7, 13

92: 2, 23

93: 3, 31

94: 2, 47

95: 5, 19

96: 2, 3

97: 97

98: 2, 7

99: 3, 11

100: 2, 5

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βˆ™ 11y ago
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βˆ™ 6y ago

100: 2 x 2 x 5 x 5

101: 101

102: 2·3·17

103: 103

104: 2·2·2·13

105: 3·5·7

106: 2·53

107: 107

108: 2·2·3·3·3

109: 109

110: 2·5·11

111: 3·37

112: 2·2·2·2·7

113: 113

114: 2·3·19

115: 5·23

116: 2·2·29

117: 3·3·13

118: 2·59

119: 7·17

120: 2·2·2·3·5

121: 11·11

122: 2·61

123: 3·41

124: 2·2·31

125: 5·5·5

126: 2·3·3·7

127: 127

128: 2·2·2·2·2·2·2

129: 3·43

130: 2·5·13

131: 131

132: 2·2·3·11

133: 7·19

134: 2·67

135: 3·3·3·5

136: 2·2·2·17

137: 137

138: 2·3·23

139: 139

140: 2·2·5·7

141: 3·47

142: 2·71

143: 11·13

144: 2·2·2·2·3·3

145: 5·29

146: 2·73

147: 3·7·7

148: 2·2·37

149: 149

150: 2·3·5·5

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βˆ™ 8y ago

As a product of its prime factors: 2*3*3*5 = 90

As a product of its prime factors: 2*3*5*5 = 150

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βˆ™ 9y ago

101, 103, 107, 109, 113, 127, 131, 137, 139, 149

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βˆ™ 7y ago

100 = 22*52150 = 2*3*52

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Q: What is prime factorization between 100 and 150?
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