How do you find the LCM of $16 x^{3} y z^{3}$ $16x^3yz^3$ and $14 z^{6} x y^{4} c$ $14z^6xy^4c$ ?

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Answer 1 · 2017-08-01T14:49:30

See the solution below....

First of all lets find the L.C.M of 14 and 16,

By doing the math you get it as 112.

Now moving on to the variables...

$x^{3} y z^{3}$ $x^3yz^3$ and $z^{6} x y^{4} c$ $z^6xy^4c$

By doing the math.... you get the L.C.M of these variables as.....
$x^{3} y^{4} z^{6} c$ $x^3y^4z^6c$

Thus by combining the two results.... we get it as.....
112 $x^{3} y^{4} z^{6} c$ $x^3y^4z^6c$
Hope It Helps....................

How do you find the LCM of 16x3yz316x^3yz^3 and 14z6xy4c14z^6xy^4c?