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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2 is Multiply.
you multiply 5 on each side of the equation to isolate the variable (x)
Multiply her monthly payment by the number of months she paid so far:
567 x 48 = 27,216 paid so far.
Now add the amount she still owes:
27,216 + 1,250 = $28,466 total price.
Answer:
Step-by-step explanation:
Given that,
Height of a triangular pyramid = 6 inches
The area of the base of the speaker is 11 square inches
We need to find the volume of the speaker.
The formula for the volume of triangular pyramid is given by :
A is area of base and h is height
So, the volume of the speaker is .
The base is a rectangle and the area of a rectangle is the length times the width.