$7.50
$10.00
$12.50
$0
$4050
$337.50
$5400
$4250
$350
$50\pi
$$50\sqrt{7}$
$\frac{350}{\pi}$
The company starts making a profit after selling 80 units.
The company breaks even when revenue reaches $2000.
The company makes a profit of $25 on every unit sold.
The break-even point is at 40 units sold.
$1354.30
$1359.30
$1375.00
$1349.53
$14%$
$6%$
$10%$
$700
$$\$50,000$$
$$\$5,000$$
$$\$500,000$$
$$\$20,000$$
$840.00
$837.90
$877.00
$850.00
$112.55
$88.53
$111.47
$112.00
$0.35
$0.08
$0.27
$1.09
11.7% profit
10.0% profit
5.0% profit
1.7% loss
$8.0%$
$8.3%$
$9.0%$
$4.0%$
$167$
$1502$
$1367$
$215$
$21.0%$
$35.0%$
$20.0%$
$21.7%$
$30.67
$24.00
$539.47
$508.80
$$\$480,000$$
$$\$400,000$$
$$\$300,000$$
$$\$566,400$$
A decrease of about 2%
An increase of 5%
A decrease of 7%
An increase of 2%
$675.00
$450.00
$1,350.00
$170
$162.50
$175
$215
$\sqrt{121}$
$5.1\overline{8}$
$\frac{\pi}{2}$
$\frac{22}{7}$
$171
$1121
$1021
$968
Compounding annually yields the highest return.
The more frequently the interest is compounded, the higher the final amount.
The compounding frequency has no effect on the final amount.
Compounding semi-annually is worse than compounding annually.
$110
$120
$1320
$1620
$128
$48
$80
$60
2.5 years
3 years
3.5 years
4 years
January
February
March
April
1
3
$\frac{1}{3}$
$\frac{1}{9}$
$112.50
$172.50
$105.00
$1232
$1250
$1568
$1288
13,200
12,600
13,230
13,000
$\frac{4}{5}, 82%, 0.85, \frac{7}{8}$
$82%, \frac{4}{5}, 0.85, \frac{7}{8}$
$\frac{4}{5}, 0.85, 82%, \frac{7}{8}$
$\frac{7}{8}, 0.85, 82%, \frac{4}{5}$
The 400g can is better value.
The 650g can is better value.
Both cans offer the same value.
It is impossible to determine the better value.
$2.1 \times 10^3$
$21 \times 10^6$
$2.1 \times 10^7$
$2.1 \times 10^{-7}$
$y = -2x + 3$
$y = 2x + 3$
$y = -2x - 3$
$y = -\frac{1}{2}x + 3$
$x = -2$
$y = -2$
$x = 2$
$y + x = -2$
$(5, 4)$
$(0, -1)$
$(2, 2)$
$(4, 5)$
$4/25$
$2/5$
$4/5$
$2/15$
$4/663$
$1/169$
$2/13$
$1/221$
$0.12$
$0.42$
$0.70$
$0.58$
$15/28$
$15/56$
$15/32$
$13/28$
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