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Mathematics
Fractions
Comparing Fractions
which of the following pairs of numbers contains like fraction
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Huh???
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A. Find 3 pairs of numbers for which the least common multiple equals the product of the the 2 numbers.
B. Look at the pairs of
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(3,4) , (2,7) , (12, 199) for the A. to be true , the numbers have to be relatively prime, that is,
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Find three pairs of numbers for which the LCM (least common multiple) is the product of the two numbers;
The pairs and LCMs are:
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The LCM is the product if they have no factors in common (relatively prime) Now it should be easy to
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Which of the following pairs of equations has exactly the same solution?(1 point) Responses −34x=52 and 52x=−34 negative
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The pair of equations that has exactly the same solution is: −3.2x=0.64 and x/4=−0.05
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Which of the following pairs of equations has exactly the same solution?(1 point)
Responses −34x=52 and 52x=−34 negative
Top answer:
x equals 3.2 and Start Fraction 1.8 End Fraction x equals 3.2
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Which of the following pairs of equations has exactly the same solution?(1 point) Responses −34x=52 and 52x=−34 negative
Top answer:
The pair of equations that has exactly the same solution is: −34x = 52 and 52x = −34
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Which of the following pairs of equations has exactly the same solution?(1 point)
Responses −34x=52 and 52x=−34 negative
Top answer:
−3.2x=0.64 and x4=−0.05
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I DONT GET IT; IT SAYS WHICH OF THE FOLLOWING PAIRS OF NUMBERS HAVE A LEAST COMMON MULTIPLE OF 56......
THESE ARE THE PAIRS: 2
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https://www.mathsisfun.com/least-common-multiple.html
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The numbers 1 to 100 are placed in a box. You randomly select 15 numbers without looking. What is the probability that two pairs
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Try to select 15 numbers among the 100, such that the difference between successive numbers are
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Which of the following pairs of equations has exactly the same solution?(1 point)
−3.2x=0.64 and x/4 Fraction = −0.05
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To determine which pairs of equations have exactly the same solution, we need to solve each pair of
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1) The numbers 2 and 3 are prime numbers. They are also consecutive numbers. Are there other pairs of primes that are
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1) If they are consecutive one must be even and the other odd. The only even prime is 2. So there
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