The least common multiple of 2354 and 6655 calculated using the Euclidean algorithm is 142170.
- The Euclidean algorithm is used to obtain the greatest common factor of two numbers by repetitive division until a remainder of 0 is obtained
- The value of the greatest common factor obtained is then used to divide the product of the two values to obtain their lowest common multiple.
<u>The calculation to obtain the Greatest Common Factor is performed as follows</u> :
6655 / 2354 = 2 R 1947
2354 / 1947 = 1 R 407
1947 / 407 = 4 R 319
407 / 319 = 1 R 88
319 / 88 = 3 R 55
88 / 55 = 1 R 33
55 R 33 = 1 R 22
33 R 22 = 1 R 11
22 R 11 = 2 R 0
Therefore, the greatest common divisor of 6655 and 2354 is 11
The Least Common Multiple is the product of the two numbers divided by the greatest common factor :
- (6655 × 2354) ÷ 11
- 15665870 ÷ 11 = 142170
Therefore, the least common multiple of 6655 and 2354 is 142170.
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Answer:
Fraction
7/100
3/21
1/7
Decimal
0.07
Step-by-step explanation:
Your answer would be B. 3
Hey there! :D
When you have a value, it is usually positive.
For example, if I have 5 chocolate bars, then I have +5 chocolate bars.
When you take away a value, it is usually negative.
For example, I have 3 chocolate bars away, then I would have 3 fewer chocolate bars. (-3)
Integers are negative or positive whole numbers.
12 songs= 12 <== the integer
Delete 5 old songs= -5 <=== the integer
I hope this helps!
~kaikers
9514 1404 393
Answer:
2
Step-by-step explanation:
Each image point is twice as far from the origin as its preimage point. Each image segment is twice as long as its preimage segment. (LM=2, L'M'=4, for example)
The scale factor is 2.