TEAS PRACTICE TEST #2

1)

24.018

15.185

49.089

32.156

not-available-via-ai

Explanation

not-available-via-ai

2) Martin and Mary are brother and sister. Martin is two times as old as Mary. There is 27 years between their ages. How old is Martin?

27

54

24

12

Mary's age is X
Martin's age is 2X
2X - X = 27
X = 27
2X = 54
So, Martin is 54 years old

Explanation

Mary's age is X
Martin's age is 2X
2X - X = 27
X = 27
2X = 54
So, Martin is 54 years old

3)

13

17

16

2

not-available-via-ai

Explanation

not-available-via-ai

4)

1

not-available-via-ai

Explanation

not-available-via-ai

5)

5

12

13

12.8

not-available-via-ai

Explanation

not-available-via-ai

6)

0.75

3

-3

0.10

Explanation

7) In Math 141, students need to achieve at least 90% to get A in class. If the total point of the course is 1800 points, how many points must the students earn to get A in this class?

1620 pts

2000 pts

1600 pts

162 pts

Explanation

8) A doctor gives a patient a prescription that instructs the patient to take 2 tablets every 4 hours. The prescription orders 120 tablets to be issued. how long will the prescription last if the tablets are taken as ordered?

10 days

20 days

5 days

40 days

Explanation

9) Martha is considering purchasing a life insurance policy. The annual premium rate on $10,000 worth of life insurance is $25 per $1,000. What is the annual cost of Martha's premium?

$250

$10,000

$2,500

$1,000

Martha is considering purchasing a life insurance policy with an annual premium rate of $25 per $1,000 worth of life insurance. Since she is purchasing $10,000 worth of life insurance, we can calculate the annual cost of her premium by multiplying the premium rate by the value of the insurance. Therefore, the annual cost of Martha's premium is $25 * $10,000 = $250.

Explanation

Martha is considering purchasing a life insurance policy with an annual premium rate of $25 per $1,000 worth of life insurance. Since she is purchasing $10,000 worth of life insurance, we can calculate the annual cost of her premium by multiplying the premium rate by the value of the insurance. Therefore, the annual cost of Martha's premium is $25 * $10,000 = $250.

10) Determine the perimeter of the following triangle.

27"

53"

43"

45"

Explanation

11) Determine x for a right triangle where the hypotenuse is equal to 5 and one leg is equal to 4.

3

9

1

5

Explanation

12) Order the following rational numbers from least to greatest:

not-available-via-ai

Explanation

not-available-via-ai

13) Convert 89 to Roman numerals.

XCIX

LXXXIX

XIC

LIXXXX

Explanation

14) 55% of 18 yards =

19 ft

29.7 ft

32.7 ft

0.98 ft

Explanation

15)

Explanation

16) Two long-distance runners are 50 miles apart. they start running toward each other at 7:00 A.M. Runner One runs an average 4 miles per hour, and Runner Two runs an average of 1.5 miles per ten minutes. what time will the runners meet?

10:48 A.M

8:00 A.M

10:08 A.M

9:00 A.M

The runners are 50 miles apart and are running towards each other. Runner One runs at an average speed of 4 miles per hour, while Runner Two runs at an average speed of 1.5 miles per ten minutes. To find out when they will meet, we need to calculate the time it takes for them to cover a total distance of 50 miles.

Runner One's speed is given in miles per hour, so we can calculate the time it takes for Runner One to cover 50 miles by dividing the distance by the speed: 50 miles / 4 miles per hour = 12.5 hours.

Runner Two's speed is given in miles per ten minutes, so we need to convert it to miles per hour. There are 6 ten-minute intervals in an hour, so Runner Two's speed in miles per hour is 1.5 miles per ten minutes * 6 = 9 miles per hour.

Now, we can calculate the time it takes for Runner Two to cover 50 miles by dividing the distance by the speed: 50 miles / 9 miles per hour = 5.56 hours.

To find out the total time it takes for them to meet, we add the times it takes for each runner to cover the distance: 12.5 hours + 5.56 hours = 18.06 hours.

Since they start running at 7:00 A.M., we add 18.06 hours to 7:00 A.M. to find out the time they will meet: 7:00 A.M. + 18.06 hours = 1:48 A.M.

Therefore, the runners will meet at 10:48 A.M.

Explanation

The runners are 50 miles apart and are running towards each other. Runner One runs at an average speed of 4 miles per hour, while Runner Two runs at an average speed of 1.5 miles per ten minutes. To find out when they will meet, we need to calculate the time it takes for them to cover a total distance of 50 miles.

Runner One's speed is given in miles per hour, so we can calculate the time it takes for Runner One to cover 50 miles by dividing the distance by the speed: 50 miles / 4 miles per hour = 12.5 hours.

Runner Two's speed is given in miles per ten minutes, so we need to convert it to miles per hour. There are 6 ten-minute intervals in an hour, so Runner Two's speed in miles per hour is 1.5 miles per ten minutes * 6 = 9 miles per hour.

Now, we can calculate the time it takes for Runner Two to cover 50 miles by dividing the distance by the speed: 50 miles / 9 miles per hour = 5.56 hours.

To find out the total time it takes for them to meet, we add the times it takes for each runner to cover the distance: 12.5 hours + 5.56 hours = 18.06 hours.

Since they start running at 7:00 A.M., we add 18.06 hours to 7:00 A.M. to find out the time they will meet: 7:00 A.M. + 18.06 hours = 1:48 A.M.

Therefore, the runners will meet at 10:48 A.M.

17)

If the number of candidates qualified in 1998 was 21200, what was the number of candidates appeared in 1998?

32000

26500

28500

25000

The number of candidates appeared in 1998 was 26500.

Explanation

The number of candidates appeared in 1998 was 26500.

18) A cosmetic company provide 5 different products. The sales of these five products during 1995 and 2000 are shown in the following bar graph:

WHAT IS THE APPROXIMATE RATIO OF THE SALES OF NAIL ENAMELS IN 2000 TO THE SALES OF TALCUM POWDER IN 1995?

7:2

4:3

5:2

2:1

The approximate ratio of the sales of nail enamels in 2000 to the sales of talcum powder in 1995 is 5:2. This can be determined by comparing the lengths of the bars representing the sales of nail enamels in 2000 and talcum powder in 1995 on the bar graph. The length of the nail enamels bar is approximately 5 times longer than the length of the talcum powder bar, indicating a ratio of 5:2.

Explanation

The approximate ratio of the sales of nail enamels in 2000 to the sales of talcum powder in 1995 is 5:2. This can be determined by comparing the lengths of the bars representing the sales of nail enamels in 2000 and talcum powder in 1995 on the bar graph. The length of the nail enamels bar is approximately 5 times longer than the length of the talcum powder bar, indicating a ratio of 5:2.

19)

This equation has no solution

Explanation

20)

Explanation

TEAS Practice Test #2