Month payment principal interest balance
23 s 699 355 568.86 s 130.50 s 15.794 35
24 5 699.35s 573.395 125.96 s 15.220.96
25 5 699 35 s 577.97 $ 121.39 s 14.642.99
26 s 699.35 $ 582 585 116.78 $ 14.060.41
27 s
699 355 587 225 11213 s 13.473.19
28 5 699 35s 591.90 s 107 45 $ 12.881.29
29 $ 699 35 s 596 62 s 102.73 s 12.284.66
30 $ 699 355 601 38 s 97.97s 11.683.28
31 s 699 35s 606 18 s 93.17 s 11.077 10
32 699 355 611.01 $ 88.34 s 10.466.09
33 $ 699 35s 615.895 83 47 s 9850 20
34 5 699 35 s 620.80 s 78 56 s 9229 41
35 s 699 35 s 625.75 s 73.60 s 8.603 66
36 s 699 355 630 745 58 61 s 7972.92
after three years, how much of the principal has been paid off?
a $25.176.60
b. $22,706.64
c. $19,827.08
d. $5.349.52
markthand
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s

33

step-by-step explanation: g=6

arrange the equations with like terms in columns.

analyze the coefficients of x or y.

add the equations and solve for the remaining variable.

substitute the value into either equation and solve.

check the solution.

step-by-step explanation:

check above link.

graphically?   well, you graph them both, the solutions is where they both intersect each other, since there are two solutions, meaning they will meet twice, or namely the linear will run into the quadratic curve twice, and where they meet, those x,y coordinates are the solutions to the system.

when rotating a figure 180 degrees, imagine that you are able to take the figure and turn it clockwise or counterclockwise around a center point. to rotate a figure 180 degrees, you will need to apply the rule (x, y) → (-x, -y). start by using a coordinate grid with coordinates for each vertex of the figure. the center point of the coordinate grid is located at (0, 0), which is what you will rotate the figure around. write down the original coordinates of the shape you are going to rotate. then, apply the rule. for example, coordinate (1, 2) becomes (-1, -2). another example would be, coordinate (-4, -2) becoming (4, 2). after you change each original coordinate to the rotated coordinate, you will draw your new figure.

step-by-step explanation: