Answer:
1. Complex number.
2. Imaginary part of a complex number.
3. Real part of a complex number.
4. i
5. Multiplicative inverse.
6. Imaginary number.
7. Complex conjugate.
Step-by-step explanation:
1. <u><em>Complex number:</em></u> is the sum of a real number and an imaginary number: a + bi, where a is a real number and b is the imaginary part.
2. <u><em>Imaginary part of a complex number</em></u>: the part of a complex that is multiplied by i; so, the imaginary part of the complex number a + bi is b; the imaginary part of a complex number is a real number.
3. <em><u>Real part of a complex number</u></em>: the part of a complex that is not multiplied by i. So, the real part of the complex number a + bi is a; the real part of a complex number is a real number.
4. <u><em>i:</em></u> a number defined with the property that 12 = -1.
5. <em><u>Multiplicative inverse</u></em>: the inverse of a complex number a + bi is a complex number c + di such that the product of these two numbers equals 1.
6. <em><u>Imaginary number</u></em>: any nonzero multiple of i; this is the same as the square root of any negative real number.
7. <em><u>Complex conjugate</u></em>: the conjugate of a complex number has the opposite imaginary part. So, the conjugate of a + bi is a - bi. Likewise, the conjugate of a - bi is a + bi. So, complex conjugates always occur in pairs.
The answer is 5663588 for your question
1. Plug in numbers
•48=12h
2. Divide 48 by 12
•48/12=12h/12
3. 12/12 cancels out, and 48/12=4
h=4
<em>Note: Since you missed to mention the the expression of the function </em>
<em> . After a little research, I was able to find the complete question. So, I am assuming the expression as </em>
<em> and will solve the question based on this assumption expression of </em>
<em>, which anyways would solve your query.</em>
Answer:
As

Therefore,
is a root of the polynomial <em> </em>
As

Therefore,
is not a root of the polynomial <em> </em>
Step-by-step explanation:
As we know that for any polynomial let say<em> </em>
<em>, </em>
is the root of the polynomial if
.
In order to find which of the given values will be a root of the polynomial,
<em>, </em>we must have to evaluate <em> </em>
<em> </em>for each of these values to determine if the output of the function gets zero.
So,
Solving for 
<em> </em>










Thus,

Therefore,
is a root of the polynomial <em> </em>
<em>.</em>
Now, solving for 
<em> </em>







Thus,

Therefore,
is not a root of the polynomial <em> </em>
<em>.</em>
Keywords: polynomial, root
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That's an awfully broad question. Could you not be more specific?
A basic example: Suppose you are told that sin theta = 1/2. Solving this equation would require finding the measure of the angle theta. In this case the answer would be "30 degrees," or "pi/6 radians."