What is the solution to the system of equations?
2 answers:
ANSWER
The given system of equations has no solution.
EXPLANATION
We write the two equations in the slope-intercept form,
The first equation is
We make y the subject to obtain,
The second equation is already in slope intercept form.
We can see that the two equations have the same slope but different y-intercept. This implies that, the two equations will never intersect. Therefore the system of equations has no solution.
The given system of equations has no solution.
EXPLANATION
We write the two equations in the slope-intercept form,
The first equation is
We make y the subject to obtain,
The second equation is already in slope intercept form.
We can see that the two equations have the same slope but different y-intercept. This implies that, the two equations will never intersect. Therefore the system of equations has no solution.
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Answer:
Explanation:
The th term of an arithmetic sequence is explicitly defined as
where
is the first term of the sequence and
is the the common difference.
From the given first five terms of the sequence we can see that the first term is so
.
The common difference, , can be calculated by
so we'll find the common difference of the given sequence by letting
.
Now let's plug everything we know.