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Q: The gcf of two numbers is 5 The LCM is 450 The two numbers add up to 95 What are the two numbers?
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The gcf of two numbers is 5 the LCM is 450 the numbers add up to 55 what are the two numbers?

45 and 10


What is the GCF and LCM of 45 and 150?

The GCF is 15. The LCM is 450.


What is LCM of 45 75 90?

The GCM is infinite.The GCF is 15.The LCM is 450.Check it.75 x 90 = 6750450 x 15 = 6750It checks.


The GCF of two numbers is 5 the LCM is 90 the numbers add up to 55 what are the numbers?

45 and 10


Which is greater gcf or LCM?

The LCM of two numbers will never be less than the GCF.


Is greater the LCM of the numbers or the numbers or the GCF of the numbers?

The LCM will never be less than the GCF of a set of numbers.


The GCF of two numbers is 5. the LCM is 90 the numbers add up to 55 what are the 2 numbers?

45 and 10


What is the gcd of 45 and 75?

The GCF is 15.


How do you find the LCM using GCF?

The GCF of two numbers multiplied by their LCM will equal the product of the original numbers. If you know the GCF, divide it into the product of the two. The result will be the LCM. If the GCF of two numbers is 1, the LCM is their product.


How do you change GCF into a LCM with 3 numbers?

The product of the GCF and the LCM is the same as the product of the original two numbers. Divide the product of the original numbers by the GCF. The result will be the LCM.


What is the product of the GCF and LCM of two numbers?

The product of the GCF and LCM of a pair of numbers is equal to the product of the numbers.


LCM of two numbers is 450. The GCF of the two numbers is 5. The two numbers add up to 55. What are the two numbers?

For any two natural numbers a and b:Product of a and b = LCM(a,b) x GCF(a,b)Let one of the numbers be y, then other number = (55 - y)So,y(55 - y) = 450 x 555y - y2 = 2250On solving the equation we gety = 5/2(11 ± i(239)1/2)where i = (-1)1/2Solutions of the given equation are two complex numbers but according to question we need natural numbers. Since GCF and LCM are defined for natural numbers then there exists no value of y for which the given conditions are true.