Number Test: Significant Digits And Rounding Quiz

Reviewed by Janaisa Harris
Janaisa Harris, BA (Mathematics) |
High School Math Teacher
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Janaisa Harris, an experienced educator, has devoted 4 years to teaching high school math and 6 years to tutoring. She holds a bachelor's degree in Mathematics (Secondary Education, and Teaching) from the University of North Carolina at Greensboro and is currently employed at Wilson County School (NC) as a mathematics teacher.
 , BA (Mathematics)
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  • 1/15 Questions

    Number of significant digits in 36

    • One
    • Two
    • Three
    • Four
    • Five
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About This Quiz

Welcome to our "Significant Digits and Rounding Quiz," a targeted educational tool designed to strengthen your understanding and application of significant digits and rounding techniques. This quiz is perfect for students, educators, and anyone interested in enhancing their mathematical precision.

Significant digits are crucial in accurately representing the precision of measurements and computations. They play a key role in science, engineering, and data analysis, ensuring that numerical values are not only precise but also meaningful. Rounding is equally important as it helps simplify numbers without losing critical information, making calculations more manageable and results easier to communicate.

Whether you are preparing for exams, involved in scientific research, or simply wish to sharpen your mathematical abilities, this quiz will guide you through the intricacies of dealing with significant digits and the nuances of rounding. Dive into the quiz now and master these essential skills!

Number Test: Significant Digits And Rounding Quiz - Quiz

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  • 2. 

    Number of significant digits in 2.04

    • One

    • Two

    • Three

    • Four

    • Five

    Correct Answer
    A. Three
    Explanation
    The number 2.04 has three significant digits because all non-zero digits are significant, and any zeros between non-zero digits are also significant. In this case, the digits 2, 0, and 4 are all non-zero, so they are all significant. There are no zeros between non-zero digits, so they are not significant. Therefore, the number 2.04 has three significant digits.

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  • 3. 

    Number of significant digits in 55.40

    • One

    • Two

    • Three

    • Four

    • Five

    Correct Answer
    A. Four
    Explanation
    The number 55.40 has four significant digits. Significant digits are the digits in a number that carry meaning in terms of precision. In this case, the digits 5, 5, 4, and 0 are all significant because they all contribute to the precision of the number. The zero at the end is also significant because it indicates that the number is measured to the nearest tenth.

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  • 4. 

    Number of significant digits in 0.0041500

    • One

    • Two

    • Three

    • Four

    • Five

    Correct Answer
    A. Five
    Explanation
    The number 0.0041500 has five significant digits because all the zeros between the non-zero digits (4 and 1) are considered significant. The zeros after the last non-zero digit (0) are also significant because they are to the right of the decimal point.

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  • 5. 

    Round off 600.9 to three significant digits.

    • 600

    • 600.9

    • 600.0

    • 601

    • 602

    Correct Answer
    A. 601
    Explanation
    When rounding off to three significant digits, the first non-zero digit is considered. In this case, the non-zero digit is 6. The digit to the right of it is 0.9, which is greater than or equal to 5. Therefore, we round up the 6 to the next higher digit, which is 7. So, rounding off 600.9 to three significant digits gives us 601.

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  • 6. 

    How many significant digits in 0.0010?

    • One

    • Two

    • Three

    • Four

    • Five

    Correct Answer
    A. Two
    Explanation
    The number 0.0010 has two significant digits, which are 1 and 0. The zeros before the 1 are not significant because they are leading zeros, and the zero after the decimal point is also not significant because it is a trailing zero. Therefore, the answer is two.

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  • 7. 

    Number of significant digits in 0.08

    • One

    • Two

    • Three

    • Four

    • None

    Correct Answer
    A. One
    Explanation
    The number 0.08 has one significant digit because the first zero is not significant. In scientific notation, it would be written as 8 x 10^(-2), where the 8 is the only significant digit.

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  • 8. 

    Round off 7,877.0 to the nearest 100's place.

    • 7,900

    • 7,800

    • 7,870

    • 7,877

    • 7,000

    Correct Answer
    A. 7,900
    Explanation
    To round off a number to the nearest 100's place, we look at the digit in the tens place. If it is 5 or greater, we round up. In this case, the digit in the tens place is 7, which is greater than 5. Therefore, we round up the number to the nearest hundred, which is 7,900.

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  • 9. 

    Round off 10.1 to a whole number.

    • 10

    • 10.1

    • 10.0

    • 11

    • 9

    Correct Answer
    A. 10
    Explanation
    To round off 10.1 to a whole number, we look at the decimal place. Since the decimal is 0.1, which is less than 0.5, we round down to the nearest whole number. Therefore, the rounded off whole number for 10.1 is 10.

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  • 10. 

    Number of significant digits in 344.030

    • One

    • Four

    • Five

    • Six

    • Seven

    Correct Answer
    A. Six
    Explanation
    The number 344.030 has six significant digits. Significant digits are the digits that carry meaning in a number and are not leading or trailing zeros. In this case, all the digits from 3 to 0 are significant, as they are not leading or trailing zeros. Therefore, the number has six significant digits.

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  • 11. 

    Round off 119.357 to the tenths place.

    • 119

    • 120

    • 118

    • 119.3

    • 119.4

    Correct Answer
    A. 119.4
    Explanation
    The correct answer is 119.4 because when rounding off to the tenths place, we look at the digit in the hundredths place, which is 5 in this case. Since 5 is greater than or equal to 5, we round up the digit in the tenths place, which is 9. Therefore, the number becomes 119.4.

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  • 12. 

    Round off 709 to the nearest ten's place.

    • 709

    • 710

    • 711

    • 709.1

    • 3

    Correct Answer
    A. 710
    Explanation
    To round off 709 to the nearest ten's place, we look at the digit in the one's place. Since it is 9, which is greater than or equal to 5, we increase the digit in the ten's place by 1. Therefore, 709 rounds off to 710.

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  • 13. 

    Round 7.009 to three significant digits.

    • 7.00

    • 7.009

    • 7.01

    • 7.10

    • 7.11

    Correct Answer
    A. 7.01
    Explanation
    The number 7.009 has four significant digits, but we need to round it to three significant digits. Since the next digit after the third significant digit (0) is 9, which is greater than or equal to 5, we round up the third significant digit (0) to 1. Therefore, the rounded number to three significant digits is 7.01.

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  • 14. 

    How many significant digits in 5.0000?

    • One

    • Two

    • Three

    • Four

    • Five

    Correct Answer
    A. Five
    Explanation
    The number 5.0000 has five significant digits because all the zeros after the decimal point are considered significant. In scientific notation, significant digits are used to represent the precision or accuracy of a number. In this case, the zeros indicate that the measurement or value is known to the fifth decimal place. Therefore, the answer is five.

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  • 15. 

    Number of significant digits in 450 cm when the ruler is precise to 1 cm

    • One

    • Two

    • Three

    • Four

    • None

    Correct Answer
    A. Three
    Explanation
    The ruler is precise to 1 cm, meaning that it can measure up to the nearest centimeter. In the given measurement of 450 cm, all three digits (4, 5, and 0) are significant because they contribute to the overall value and precision of the measurement. Therefore, the number of significant digits in 450 cm is three.

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Janaisa Harris |BA (Mathematics) |
High School Math Teacher
Janaisa Harris, an experienced educator, has devoted 4 years to teaching high school math and 6 years to tutoring. She holds a bachelor's degree in Mathematics (Secondary Education, and Teaching) from the University of North Carolina at Greensboro and is currently employed at Wilson County School (NC) as a mathematics teacher.

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  • Jul 16, 2024
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  • Sep 11, 2008
    Quiz Created by
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