Answer:
45° is half of 90° degrees but here's how you draw them
I need the complete answer to this problem, please circle the final answer and what I should write
1 answer:
Answer:
2.22%
Step-by-step explanation:
$8400 is invested in an account earning 2.2% interest (APR), compounded monthly.
So, the value of the account after t years will be given by
{Rounded to the four decimal places} (Answer)
Now, for t = 1 year, f(1) = $8586.67
So, the percentage of growth per year (APY) = % {Rounded to the nearest hundredth of percent} (Answer)
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Answer:
Step-by-step explanation:
In order to determine the system of inequalities that have been graphed, we need to find the equations of the two lines. We can then use the equations to write the corresponding inequalities. The equation of this line is given by the formula, where m is the slope and c is the y -intercept.he equation of the line with a bold line:
slope = ( 0 - ( -1 ) ) / ( ( 2 - 0 ) )= 1/2
c = -1
Therefore, y <= ( 1 / 2 ) x - 1
The equation of the line with the dotted line:
slope = ( 1 - ( - 2 ) ) / ( 0 - 1) = - 3
c = 1
Therefore, y < - 3x + 1
r to determine the system of inequalities that have been graphed, we need to find the equations of the two lines. We can then use the equations to write the corresponding inequalities.
The equation of this line is given by the formula,
where m is the slope and c is the y -intercept.
From the graph,
and
Hence the equation of this line is
Since the line is not solid it means the possible inequalities are
From the graph one of the solution sets is the origin, which has coordinates,
We can test the two inequalities with this point to determine the right one. That is,
We can see that the first statement is true but the second is false.
This implies that the right inequality is;
With the solid line,the slope is
and
Hence the equation is,
Since this line is solid, the possible inequalities are;
Testing with the origin again, we have;
The second statement is true.
Hence the inequaliy of the solid line is,
Therefore the system of inequalities are;
and
