if a=2^8*3,b=2*3*5,c=3^n*5 and lcm(a,b,c)=2^8*3^2*5,then n=?
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Answer:
n =2
Step-by-step explanation:
a=2^8 *3
b= 2*3*5
c = 3^n *5
LCM(a,b,c) = 2^8 *3^2 * 5
LCM (a,b) = 2^8 *3 *5( common multiplier will be counted single time)
now from c we can see that 5 is already in the lcm(a,b,c) but 2 will be needed 2 times
that means 3^n = 3^2
after comparing n =2
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