Which mixed number is equivalent to the improper fraction 4 2/5?
1 answer:
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we know that
If the only factors a polynomial are and itself, then that polynomial is prime.
so
If the polynomial has at least one root (one x-intercept) then the polynomial is not prime
Using a graph tool
<u>case 1) </u>
see the attached figure N 1
The polynomial has one root-------> the polynomial is not prime
<u>case 2) </u>
see the attached figure N 2
The polynomial has three roots-------> the polynomial is not prime
<u>case 3) </u>
see the attached figure N 3
The polynomial has zero roots-------> the polynomial is prime
<u>case 4)</u>
see the attached figure N 4
The polynomial has two roots-------> the polynomial is not prime
therefore
<u>the answer is</u>
------> is prime
<h2> The given expression is equivalent to 
.</h2>
Step-by-step explanation:
The given expression is
To write the given expression is equivalent = ?
The given expression is
We know that,
The exponential identity,
=
=
∴ The given expression is equivalent =
Thus, the given expression is equivalent to .
You can also see:
7.25 is the same as 
written as a mixed number. However, .25 is 
of 100.
In this case, while rewriting your mixed number, 7.25 is the same as
, so that would be your answer.
7.25 ⇒ 7 1/4
In this case, while rewriting your mixed number, 7.25 is the same as
7.25 ⇒ 7 1/4