Answer:
consider x as the number of hours you work
so, the function that would satisfy this equation is
10x
Answer:
<em>The expression is equal to 22</em>
Step-by-step explanation:
<u>Expression Evaluation</u>
We are given the expression
10 + 2p - 3r
And it's required to evaluate it when p=3 and r=2. This means we have to replace the letter for the value assigned to them, as follows:
10 + 2*3 - 3*(-2) = 10 + 6 - (-6)
= 10 + 6 + 6
= 22
The expression is equal to 22
Answer:
31 7/8
Step-by-step explanation:
16 x 2 - 1/8 =
32 - 1/8 = 31 7/8
Hope that helps!
<span>Monthly Interest = Yearly Interest / 1200
Interest Paid = Previous Balance * Monthly Interest Rate
</span>Equity = Monthly Payment -Interest Paid
New Balance = Previous Balance -Equity
Monthly Interest =
<span>
<span>
0.004125
</span>
</span>
After the FIRST payment
Interest Paid = 125,600.00 * .004125
<span>Interest Paid = 518.10
Equity = 1,500.00 - 518.10
Equity = </span>
<span>
<span>
981.9</span></span>0
New Balance = 125,600.00 -981.90
<span>
<span>
124,618.10
</span>
</span>
After the SECOND payment
Interest Paid = 124,618.10 * .004125
<span>
</span>Interest Paid = <span><span>514.05
</span>
</span>
<span>Equity = 1,500.00 - 514.05
</span><span>Equity = 985.95
</span>
New Balance = <span>124,618.10 -985.95 =
</span><span><span>123,632.15
</span>
</span>
Answer is B
I guess they want it for the BEGINNING of the third month and this is it.
I calculated it for the END of the third month so here it is.
After the THIRD payment
Interest Paid = <span>123,632.15 * .004125
</span>Interest Paid = <span><span>509.98
</span>
</span>
Equity = 1,500.00 - 509.98
Equity =
<span>
<span>
990.02
</span>
</span>
<span>New Balance = 123,632.15 -990.02 =
</span><span><span>122,642.13
</span>
</span>
Source:
http://www.1728.org/loanmath.htm
<span>Start with a line segment PQ.<span>1Place the compasses on one end of the line segment.</span><span>2Set the compasses' width to a approximately two thirds the line length. The actual width does not matter.</span><span>3Without changing the compasses' width, draw an arc above and below the line.</span><span>4Again without changing the compasses' width, place the compasses' point on the the other end of the line. Draw an arc above and below the line so that the arcs cross the first two.</span><span>5Using a straightedge, draw a line between the points where the arcs intersect.</span><span>6Done. This line is perpendicular to the first line and bisects it (cuts it at the exact midpoint of the line).<span>
</span></span></span>
