Free Online ATI TEAS Test Practice with Answers 11

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. School shirts cost $6.50 each and pants cost $12 each. Thomas has $64 for his school uniform. Write an inequality to find combinations for how many shirts and pants Thomas can buy.

A. 6.50s + 12p > 64
B. 6.50s +12p > 64
C. 6.50s +12p < 64
D. 6.50s + 12p < 64

Correct Answer: D

Answer Explanation:

Step 1: Interpret the problem.
s = number of shirts bought
p = number of pants bought
Total Thomas will spend on the shirts = 6.50s
Total Thomas will spend on pants = 12p
Step 2: Write your inequality.
In this case, we are told he has $64, which means he can spend at most $64. This means he can spend less than or equal to $64 so we know the symbol “<” will be involved.
Knowing that the total he will spend is the sum of what he spends on shirts (6.50s) and the total he will spend on pants (12p), now we can construct our inequality:
6.50s + 12p < 64

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2. If two even numbers are added to an odd number and the result is multiplied by an odd number, which of the following could be the result? Please select all that apply.

A. 175
B. 193
C. 78
D. 110
E. 62

Correct Answer: A B

Answer Explanation:

Step 1: Remember Addition Rules for Odd/Even Numbers.
Odd Number + Odd Number = Even Number
Even Number + Even Number = Even Number
Odd Number + Even Number = Odd Number
Step 2: Try an example problem or interpret the situation.
Even Integer + Even Integer = Even Integer (New Sum 1)
Even Integer (New Sum 1) + Odd Integer =
Odd Integer(New Sum 2)
Step 3: Multiply the result from step 2 by an odd number.
Odd Number × Odd Number = Odd Number
Even Number × Even Number = Even Number
Odd Number × Even Number = Even Number
Odd Integer (New Sum 2) × Odd Integer = |Odd Integer
We expect the result to be an odd integer. The correct answer choices that could potentially be the answer to this problem would be 175 and 193.

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3. Solve for x: 4x – 12 ≥ 6x + 2

A. x ≥ -7
B. x ≤ 7
C. x < -7
D. x ≥ 7

Correct Answer: C

Answer Explanation:

Step 1: Get all x-terms to one side of the inequality.
We see that there is a 6x on the right side of the inequality, so we can subtract 6x from both sides so that we only have x-terms on the left side of the equation.
4x – 12 – 6x ≥ 6x + 2 – 6x
Which becomes:
-2x – 12 ≥ 2
Step 2: Solve the inequality.
We see that 12 is being subtracted from the -2x. The -12 is the constant term because there is no x attached, so we have to undo the subtraction by using addition.
-2x – 12 + 12 ≥ 2 + 12
Which becomes:
-2x ≥ 14
Now we can solve:
(-2x/-2) ≥ (14/-2)
When an inequality is divided by a negative number the inequality symbol switches direction as shown below:
x ≤ -7

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