<u>We are given the equation:</u>
(a + b)! = a! + b!
<u>Testing the given equation</u>
In order to test it, we will let: a = 2 and b = 3
So, we can rewrite the equation as:
(2+3)! = 2! + 3!
5! = 2! + 3!
<em>We know that (5! = 120) , (2! = 2) and (3! = 6):</em>
120 = 2 + 6
We can see that LHS ≠ RHS,
So, we can say that the given equation is incorrect
A very simple example problem to satisfy the required above is,
"John has 8 apples and 17 oranges. How much more oranges does John has than apple?"
To answer this item, one needs to subtract the number of apples from the number of oranges. This is as shown below,
D = 17 - 8 = 9
The concept of "how much more than" is linked to finding the difference between the numbers.
Answer:
$78.69
Step-by-step explanation:
63.04+58.27=121.31
200-121.31=78.69
Step-by-step explanation:
For the equation 
, factoring gives us the following:
For the equation 
, factoring gives us the following:
From this, we see that the common factor is 
Answer:
Give me 5 sters so I will help you any time
Step-by-step explanation:
