Question

ifa=p2q3 b=p3q2 then find HCF of (a,b)

Answer 1

a = p2q3 and b = p3q2

so now

a = p×p×q×q×q

b = p×p×p×q×q

H.C.F. =p×p×q×q = p2q2

hope it helps u...........

Answer 2

HCF of (a,b) is $p^2q^2$.

Step-by-step explanation:

Given : If $a=p^2q^3$ and $b=p^3q^2$

To find : HCF of (a,b) ?

Solution :

First we factors the number,

$a=p\times p\times q\times q\times q$

$b=p\times p\times p\times q\times q$

HCF is the highest common factor,

$HCF(a,b)=p\times p\times q\times q$

$HCF(a,b)=p^2q^2$

Therefore, HCF of (a,b) is $p^2q^2$.

#Learn more

Use Euclid's division algorithm to find the HCF of 196 and 38220.

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