The complex solution to a quadratic equation is below. Write this solution in standard form, a+bi, where a and b are real number
s. What are the values of a and b.
1 answer:
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ANSWER
The substitution property of equality.
EXPLANATION
We know that:
and that
Since x=5 or 5=x , we can substitute x for 5 wherever we see x in the given equation.
When we do that, we obtain;
This is what we refer to as the substitution property of equality.
The recursive formula for given sequence is:
And the terms will be expressed as:
Step-by-step explanation:
First of all, we have to determine if the given sequence is arithmetic sequence or geometric. For that purpose, we calculate the common difference and common ratio
Given sequence is:
11,4,-3,-10,-17...
Here
As the common difference is same, given sequence is an arithmetic sequence.
A recursive formula is a formula that is used to generate the next term of the sequence using the previous term and common difference
So, the recursive formula for an arithmetic sequence is given by:
Hence,
The recursive formula for given sequence is:
And the terms will be expressed as:
Keywords: arithmetic sequence, common difference
Learn more about arithmetic sequence at:
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The factors of the equation are .
Given
Equation; .
The Factor Theorem states that a polynomial function with roots is given by:
Where a is the leading coefficient.
The factors of the equation are;
Hence, the factors of the equation are .
To know more about factors click the link given below.