Question

Let p = 5. Enter > , < , or = to compare the expressions. 4p4 2p−3

Answer 1

Answer:

The given expression at p = 5 can be written as:

$4(p^4)  > 2p -3$

Step-by-step explanation:

Here, the given expressions are:

$(4p^4 ), (2p-3)$

Now, substitute the value of p = 5 in both the given expressions, we get:

$4(p^4)  = 4(5^4)  = 4 (625)   =  2,500\\\implies 4(p^4) = 2,500$

Similarly,

$(2p-3)  = 2(5) - 3 = 10 -3 = 7\\\implies 2p - 3  = 7$

So,now comparing  both the values at p = 5, we get:

2,500 > 7

$\implies 4(p^4)  > 2p -3$

Hence, the given expression at p = 5 can be written as:

$4(p^4)  > 2p -3$