Find the lcm of n^3 t^2 and nt^4. a) n 4t^6 b) n 3t^6 c) n 3t^4 d) nt^2

The correct option is C.

Step-by-step explanation:

The least common multiple (LCM) of any two numbers is the smallest number that they both divide evenly into.

The given terms are and .

The factored form of each term is

To find the LCM of given numbers, multiply all factors of both terms and common factors of both terms are multiplied once.

The LCM of given terms is . Therefore the correct option is C.

C) n 3t^4

Step-by-step explanation:

Definition : The least common multiple (LCM) of any two expressions is the smallest expression that is divisible by both expressions.

Given expressions :

Factorization form of will be :

tex]nt^4 =n \times t\times t\times t\times t[/tex]

The least common multiple of :

Hence, the LCM of  

Thus , the correct answer is option C).

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step-by-step explanation: