Question

Find the Greatest Common Factor from a polynomial

$24p{t}^4+16t^7$

Short answer

The Greatest common factor of$24p{t}^4+16t^7$is:localid="1647774225843" role="math" $8t^4(3p+2t^3)$

Step-by-step solution

Step 1. Given information

given expression,

$24p{t}^4+16t^7$

Step 2. Factorize the given expression 24pt4+16t7

Factor is,

$24p{t}^4+16t^7=8t^4(3p+2t^3)$

Step 3. Greatest common factor: 

Therefore, $8t^4(3p+2t^3)$is a common factor of expression