can you find the greatest common factor of 24a^3b^3, 32a^4b?

Answer 1

8a^3b

~queenpan1295

Answer 2

GCF(24a³b³, 32a^4b) = 8a³b

You can do so:
Divisor(24) = {1, 2, 3, 4, 6, 8, 12 and 24}
D(32) = {1, 2, 4, 8, 16 and 32}
The greatest commom factor between 24 and 32 is 8.
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Answer 3

What Tom had to assert is stable on the money (spot on for shortening the diagnosis). in certainty the GCF of any variety and a chief variety is going to be a million. whether, in case you besides could could be attentive to the liquid crystal reveal (Least uncomplicated Denominator) that's something you always do whilst attempting to combine fractions with those numbers interior the record because of the fact the denominators right it is a few extra help. those 2 subjects are the two appropriate by skill of factoring: fifty one = 3*17 462 = 2*3*7*11 fifty two = 2*2*13 966 = 2*3*7*23 fifty 3 = fifty 3 (top variety) 336 = 2*2*2*2*3*7 fifty 4 = 2*3*3*3 378 = 2*3*3*3*7 So now we combine each and all the unique aspects to get: 2*3*7*11*13*17*23*fifty 3 = 124462338 wish you do no longer could function fractions with that because of the fact the uncomplicated denominator

Answer 4

the greatest common factor of 24a^3b^3 and 32a^4b is
8a^3b

Answer 5

the greatest common factor of 24a^3b^3 and 32a^4b is
8a^3b

Answer 6

24a^3b^3 = 2^3 3 a^3 b^3
32a^4b = 2^5a^4b
therefore gcf = 2^3 a^3 b

Answer 7

The greatest common factor is a combination of the parts:
24, 32 = 8
a^3, a^4 = a^3
b^3, b = b

Therefore: 8a^3b

Also, having been factored: 8a^3b(3b^2), 8a^3b(4a)

Answer 8

For coefficients 24 and 32, 8 is the largest common factor.

8 a^3 b is GCF

Answer 9

24a^3b^3 = 2^3 3 a^3 b^3
32a^4b = 2^5a^4b

so gcf = 2^3 a^3 b

Answer 10

let
p(x)=24a^3b^3
=(8)(3)a^3*b^2*b
q(x)=32a^4b
=(8)(4)a^3*a*b
therefore, by taking common we get
HCF=8a^3b

Answer 11

(24 & 32)(a^3 & a^4)(b^3 & b)
8a^3b