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Do you have an aptitude test with PZ Cussons? Here’s .a compilation of similar questions to expect at their test. It is updated for 2019 and 2020.

You can download the study pack in PDF format instantly from your Email / Teststreams Account after payment.

**Next PZ Cussons Job Aptitude Test is Happening Soon!**

This study pack, **(PZ Cussons Job Test Past Questions and Answers)**, will help you prepare faster for your best performance in the job selection aptitude test.

To perform your best, a crucial part of your preparation tactics, is to practice questions that are most similar to what you will find on your actual test. Solving these will help you understand the exam pattern, know the level of difficulty and ultimately help you create your best preparation strategy.

PZ Cussons Job Test comprises of

- Quantitative/Numerical reasoning,
- Verbal reasoning

Your speed and accuracy in answering the questions is key to your success in PZ Cussons Job Aptitude Test.

PZ Cussons Job Test Past Questions and Answers pack is in .**PDF** format and opens with any PDF reader of your choice, on Phones and Computers

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- Conversions

(i). Changing Decimals to Percents

To change decimals to percents: - Move the decimal point two places to the right.
- Insert a percent sign.

.75 = 75% .05 = 5%

(ii). Changing Percents to Decimals

To change percents to decimals: - Eliminate the percent sign.
- Move the decimal point two places to the left. (Sometimes adding zeros will be

necessary.)

75% = .75 5% = .05

23% = .23 .2% = .002

(iii). Changing Fractions to Percents

To change a fraction to a percent: - Multiply by 100.
- Insert a percent sign.

1⁄2 = (1⁄2) × 100 = 100⁄2 = 50%

2⁄5 = (2⁄5) × 100 = 200⁄5 = 40%

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(iv). Changing Percents to Fractions

To change percents to fractions:

- Divide the percent by 100.
- Eliminate the percent sign.
- Reduce if necessary.

60% = 60⁄100 = 3⁄5 13% = 13⁄100

(v). Changing Fractions to Decimals

To change a fraction to a decimal, simply do what the operation says. In other words,

13⁄20 means 13 divided by 20. So do just that (insert decimal points and zeros

accordingly):

.65 .625

20 √ 13.00 = .65 8 √5.00 = .625

Changing Decimals to Fractions

To change a decimal to a fraction: - Move the decimal point two places to the right.
- Put that number over 100.
- Reduce if necessary.

.65 = 65⁄100 = 13⁄20

.05 = 5⁄100 = 1⁄20

.75 = 75⁄100 = 3⁄4

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Summary:

Read it: .8

Write it: 8⁄10

Reduce it: 4⁄5

Page 11 of 95 myjobtests.com - Percentages

Finding Percent of a Number

To determine percent of a number, change the percent to a fraction or decimal

(whichever is easier for you) and multiply. Remember, the word “of” means multiply.

What is 20% of 80?

(20⁄100) × 80 = 1600⁄100 = 16 or .20 × 80 = 16.00 = 16

What is 12% of 50?

(12⁄100) × 50 = 600⁄100 = 6 or .12 × 50 = 6.00 = 6

What is 1⁄2% of 18?

½ /100 × 18 = (1/200) × 18 = 18/200 = 9/100 or .005 × 18 = .09

Other Applications of Percent

Turn the question word-for-word into an equation. For “what” substitute the letter x;

for “is” substitute an equal sign; for “of” substitute a multiplication sign.

Change percents to decimals or fractions, whichever you find easier. Then solve the

equation.

For example;

18 is what percent of 90?

18 = x (90)

18/90 = x

1/5 = x

20% = x

1 2

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Percentage Increase or Decrease

To find the percentage change (increase or decrease), use this formula:

Change/ Starting point × 100 = Percentage change

For example:

What is the percentage decrease of a $500 item on sale for $400?

Change: 500 − 400 = 100

Change/ Starting point × 100 = 100 × 100 = 5

500

1 × 100 = 20% decrease

What is the percentage increase of Jon’s salary if it went from $150 a month to

$200 a month?

Change: 200 − 150 = 50

Change/Starting point × 100 = 50 / 150 × 100 = 1/3 × 100

= 331⁄3 % increase

- NUMBER SERIES DRILL

Look at this series: 2, 1, (1/2), (1/4) … What number should come next?

A. (1/3)

B. (1/8)

C. (2/8)

D. (1/16)

Answer: Option B

Explanation:

This is a simple division series; each number is one-half of the previous

number.

In other terms to say, the number is divided by 2 successively to get the next

result.

4/2 = 2

2/2 = 1

1/2 = 1/2

(1/2)/2 = 1/4

(1/4)/2 = 1/8 and so on.

Page 15 of 95 myjobtests.com

Look at this series: 7, 10, 8, 11, 9, 12… What number should come next?

A. 7

B. 10

C. 12

D. 13

Answer: Option B

Explanation:

This is a simple alternating addition and subtraction series. In the first pattern,

3 is added; in the second, 2 is subtracted.

Look at this series: 36, 34, 30, 28, and 24, What number should come next?

A. 20

B. 22

C. 23

D. 26

Answer: Option B

Explanation:

This is an alternating number subtraction series. First, 2 is subtracted, then 4,

then 2, and so on.

Page 16 of 95 myjobtests.com

Look at this series: 22, 21, 23, 22, 24, 23,… What number should come next?

A. 22

B. 24

C. 25

D. 26

Answer: Option C

Explanation:

In this simple alternating subtraction and addition series; 1 is subtracted, then

2 is added, and so on.

- Two trains, 200 and 160 meters long take a minute to cross each other while

traveling in the same direction and take only 10 seconds when they cross in opposite

directions. What are the speeds at which the trains are traveling?

A. 21 m/s; 15 m/s

B. 30 m/s; 24 m/s

C. 18 m/s; 27 m/s

D. 15 m/s; 24 m/s - An express train traveling at 72 km/hr speed crosses a goods train traveling at 45

km/hr speed in the opposite direction in half a minute. Alternatively, if the express train

were to overtake the goods train, how long will it take to accomplish the task. Assume

that the trains continue to travel at the same respective speeds as mentioned in case

1.

A. Cannot be determined

B. 30 seconds

C. 150 seconds

D. 130 seconds - A train travels at an average speed of 90 km/hr without any stoppages. However,

its average speed decrease to 60km/hr on account of stoppages. On an average, how

many minutes per hour does the train stop?

A. 12 minutes

B. 18 minutes

C. 24 minutes

D. 20 minutes - Two trains A and B start simultaneously from stations X and Y towards each other

respectively. After meeting at a point between X and Y, train A reaches station Y in 9

hours and train B reaches station X in 4 hours from the time they have met each other.

If the speed of train A is 36 km/hr, what is the speed of train B?

A. 24 km/hr

B. 54 km/hr

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