84 as a Product of Prime Factors

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  Make two different Factor Fireworks for 64 and 84. 2, Write an equation that shows 64 as a product of prime numbers. Then use the equation to help find 54/16. 3. Write an equation that shows 84 as a product of prime factors.

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  Of course we find all the prime factors of 72 as well: 18=2*3^2 72=2^3*3^2 Now we must find all the factors which form a number called A, such that: LCM(18,A)=72 72 has a fctor 2^3 and 18 has only 2.

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  the prime numbers we used are 2 and 7. The quotient is 7. therefore, 98 = 2 * 7 * 7 This provides an example of writing a number as a product of prime factors.

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  Indeed, if p and q are two prime factors of an integer n, then their LCM(p,q) is a factor of n. But LCM(p,q) = pq, their product, since p and q are prime.

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  h(t) = -16t2 - 32t + 128 For this expression, determine the GCF (Greatest Common Factor) of our three coefficients and, as in exercise one, express h(t) as a product of this GCF and a resulting trinomial.

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  But then 64,000,000 will be expressed as a product of primes, as desired. A product of primes is illustrated in this tutorial.

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