Asked by Anonymous
                GCF of 2 natural numbers is 3 and their LCM is 180 if one of the numbers is 45 then find second number 
            
            
        Answers
                    Answered by
            Reiny
            
    Number property:
The product of the two numbers = (GCF)*(LCM)
So if the 2nd number is x
45x = 3(180)
x = 12
check: 12 and 45
12 = 2*2*3
45 = 3*3*5
So the LCF = 3
So the LCM = 2*2*3*3*5 = 180
    
The product of the two numbers = (GCF)*(LCM)
So if the 2nd number is x
45x = 3(180)
x = 12
check: 12 and 45
12 = 2*2*3
45 = 3*3*5
So the LCF = 3
So the LCM = 2*2*3*3*5 = 180
                    Answered by
            Negash bekele etena
            
    the should be .x=12, LCF=3
    
                    Answered by
            Bitania
            
    Its nice but its nice if you show as other methods to answer the question and i think the answer is 36
    
                    Answered by
            Kumela
            
    For any natural numbers A&B,
LCM(A,B)*GCF(A,B) is equal to the product of A&B,so 180*3/45 w/c becomes 540/45 equal to 12
    
LCM(A,B)*GCF(A,B) is equal to the product of A&B,so 180*3/45 w/c becomes 540/45 equal to 12
                    Answered by
            Semay
            
    Lcm( x,45)= a*45/Gcf( x,45) this become,180=45x/3 by cross multiply we get 540=45x then devide both side with 45 ,x=12
    
                    Answered by
            Yuusuf Ahmed Baamso 
            
    LCM(x,45)=180 and GCF(x,45)=3 then
Solution 45x=180
45x/45=180/45
X=4 then x*GCF
4*3=12
    
Solution 45x=180
45x/45=180/45
X=4 then x*GCF
4*3=12
                    Answered by
            rex
            
    12
    
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