What Are The Common Multiples Of 3 And 7. 9 x 3 = 27 9 x 4 = 36 Similarly to create a list of multiples of 7 we multiply 7 by 1 7 by 2 and so on like this 7 x 1 = 7 7 x 2 = 14 7 x 3 = 21 7 x 4 = 28 When we compare the two lists to see what they have in common we get the answer to “What are the common multiples of 9 and 7?” 63 126 189 252 etc Since 63 is the first number they have in common 63 is the least common.

What Is The Greatest Common Factor And Least Common Multiple what are the common multiples of 3 and 7
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In other words the multiples of 3 are the numbers that leave no remainder (ie Remainder = 0) when it is divided by 3 For example 9 12 21 and 36 are all multiples of 3 for the following reasons 21/3 = 7 and remainder is 0 36/3 = 12 and remainder is 0.

What are the common multiples of 3 and 7 up to 70? …

Common multiples of 9 and 7 are numbers that both 9 and 7 can be divided into evenly with no remainder To find the common multiples of 9 and 7 we compare the list of multiples of 9 with the list of multiples of 7 to see what they have in common.

Least Common Multiple of 3 and 7 LCM(3,7)

This method consisits of writing out a list of the lowest multiples of each number and look for the lowest multiple both numbers have in common In this example we have Multiples of 6 6 12 18 24 Note that 6 = 6 x 1 12 = 6 x 2 18 = 6 x 3 24 = 6 x 4 30 = 6 x 5 Multiples of 8 8 16 24 Also note that 8 = 8 x1 16 = 8 x 2 24 = 8 x 3.

What are the common multiples of 7?

From the above multiples of 3 4 and 9 we can see that the common multiples of 3 4 and 6 are 36 72 and 108 Hence common multiples of 3 4 and 6 are 36 72 and 108 From above we can see that though there is no end to the list of multiples there is always the first multiple of a number or group of numbers.

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LCM of 3 and 7 is the smallest number among all common multiples of 3 and 7 The first few multiples of 3 and 7 are (3 6 9 12 15 18 ) and (7 14 21 28 35 ) respectively There are 3 commonly used methods to find LCM of 3 and 7 by listing multiples by division method and by prime factorization.