Free Online ATI TEAS Test Practice with Answers 2

When preparing for the ATI TEAS test, engaging in thorough online simulated practice is one of the keys to success. By participating in free ATI TEAS online practice tests, examinees can familiarize themselves with the exam’s format, content, and time constraints, thereby better preparing and strategizing for the test. We will provide you with a carefully prepared set of free ATI TEAS online practice tests, aimed at helping you assess your preparedness and adequately ready yourself for the exam.

Math

1. Write 0.932 as a fraction.

A. ​\( \frac{233}{25} \)
B. ​\( \frac{25}{233} \)
C. ​\( \frac{250}{233} \)
D. ​\( \frac{233}{250} \)

Correct Answer: D

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2. Oscar ordered food delivery for his family dinner. The total of the order was $122.19. If he was charged a 7% service fee and gave a 15% tip on the bill after the service fee, what was the final total of his order?

A. $150.35
B. $125.86
C. $62.33
D. $144.74

Correct Answer: A

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3. An emergency room patient’s heart rate dropped 30% to 63 beats per minute. What was the patient’s heart rate before the drop in beats per minute?

A. 44
B. 90
C. 210
D. 19

Correct Answer: B

Answer Explanation:

Step 1: Interpret the Problem

Calculating the patient’s original heart rate before the drop requires some manipulation of the percentages. We need to consider that the original heart rate represents 100%. If the original heart rate represents 100% we must calculate how much of the original heart rate is remaining after a percent drop.

Given the heart rate dropped by 30%, we know,

100%30%=70%

Therefore, the remaining heart rate percent is 70%.

Step 2: Turn The Percent Into a Decimal
We never use percentages in our actual math problems, so we first must turn our percentages into a decimal.
To turn a percentage into a decimal, we divide by 100, which is the same as moving the decimal point two spaces to the left.

70%=70.%

70.%÷100=0.70

70%as a decimal is 0.70. Remember, zeros at the end of a number after a decimal does not add any value, so we can just write it as .70.

0.70=0.7

Step 3: Determine the Original Heart Rate
We know 63=70%, and we are looking for the value that represents 100%. This means whatever 100% is, will be more than 63.

Once you calculate the percent paid and turn that into a decimal, we can use the rule below to calculate the original price of an item by using division.

CurrentHeartRate÷Decimal=OriginalHeartRate

63÷0.7=90

The patient’s heart rate before the drop was 90 beats per minute.

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