Problem 33
Question
Pronounce the given decimal number. Write your answer out in words. 925.47
Step-by-Step Solution
Verified Answer
Nine hundred twenty-five point four seven.
1Step 1: Separate the Whole Number Part
Identify the whole number part of the decimal 925.47, which is 925.
2Step 2: Pronounce the Whole Number
The whole number 925 is written in words as 'nine hundred twenty-five'.
3Step 3: Identify the Decimal Point
Recognize that the decimal point separates the whole number from the fractional part and is pronounced as 'point'.
4Step 4: Pronounce the Decimal Part
The decimal part 47 is written as is following the decimal point, pronounced as 'four seven'.
5Step 5: Combine the Parts
Combine all parts to form the full pronunciation of the number: 'nine hundred twenty-five point four seven'.
Key Concepts
Pronunciation of NumbersWhole NumbersDecimal PointFractional Part
Pronunciation of Numbers
Pronunciation of numbers is a fundamental skill in reading and writing mathematics, especially when dealing with decimal numbers. Decimals are numbers expressed with a point separating the whole number from its fractional part. When pronouncing decimal numbers, each section has its own importance. To achieve clarity, it is crucial to follow a set pattern while pronouncing these numbers.
The whole number part is pronounced first, as you would any integer, without mentioning the zeroes unless these hold place value, such as in round numbers. The decimal point is then articulated with the word 'point', which signifies the separation between the whole number and the fractional part. After the point, each digit of the fractional part is pronounced separately, one by one.
By following these steps, the correct pronunciation of the number 925.47 becomes 'nine hundred twenty-five point four seven'. Practicing with different numbers helps enhance your fluency in understanding and expressing decimals clearly.
The whole number part is pronounced first, as you would any integer, without mentioning the zeroes unless these hold place value, such as in round numbers. The decimal point is then articulated with the word 'point', which signifies the separation between the whole number and the fractional part. After the point, each digit of the fractional part is pronounced separately, one by one.
By following these steps, the correct pronunciation of the number 925.47 becomes 'nine hundred twenty-five point four seven'. Practicing with different numbers helps enhance your fluency in understanding and expressing decimals clearly.
Whole Numbers
Whole numbers are the first section of any decimal number. These are the numbers located to the left of the decimal point and represent complete units without any fractional parts. They include all non-negative integers, starting from 0, 1, 2, and so on. In our exercise, the whole number part of 925.47 is 925.
When pronouncing whole numbers, consider using the following guidelines:
When pronouncing whole numbers, consider using the following guidelines:
- Group digits into triads, moving from right to left, which simplifies larger numbers.
- Understand place values such as units, tens, hundreds, etc., to avoid mistakes in pronunciation.
- Larger numbers may involve further classifications such as thousands, millions, and billions, which require the use of additional place names.
Decimal Point
The importance of the decimal point cannot be overstated in discussing decimal numbers. It serves as a critical separator that distinguishes the whole number from its fractional part. Unlike other punctuation, it carries the mathematical function of delimiting the sections of a number.
In most English-speaking countries, it is pronounced as 'point'. It plays a crucial role in number accuracy, as any confusion or error in pronouncing or writing the decimal point can significantly change the value of a number. For example, writing "9.25" instead of "925" represents a vast difference.
Mastering the concept of the decimal point is essential for students, as it appears frequently in arithmetic operations, measurements, financial calculations, and various mathematical expressions.
In most English-speaking countries, it is pronounced as 'point'. It plays a crucial role in number accuracy, as any confusion or error in pronouncing or writing the decimal point can significantly change the value of a number. For example, writing "9.25" instead of "925" represents a vast difference.
Mastering the concept of the decimal point is essential for students, as it appears frequently in arithmetic operations, measurements, financial calculations, and various mathematical expressions.
Fractional Part
The fractional part of a decimal number is the section that appears to the right of the decimal point. Unlike the whole number, which deals with complete units, the fractional part represents portions of a whole. Understanding fractional parts is key to mastering decimal numbers, as these parts refine the quantity described.
Unlike whole numbers, each digit of the fractional part is pronounced individually. For instance, in the number 925.47, the fractional part '47' is stated as 'four seven', ensuring each digit holds its significance.
This individual articulation is important as it reflects the precision needed, particularly in scientific and technical contexts where exact quantities are crucial. Practicing the pronunciation of fractional parts helps in becoming proficient in reading and understanding decimal numbers.
Unlike whole numbers, each digit of the fractional part is pronounced individually. For instance, in the number 925.47, the fractional part '47' is stated as 'four seven', ensuring each digit holds its significance.
This individual articulation is important as it reflects the precision needed, particularly in scientific and technical contexts where exact quantities are crucial. Practicing the pronunciation of fractional parts helps in becoming proficient in reading and understanding decimal numbers.
Other exercises in this chapter
Problem 33
Divide the decimals. \(\frac{1.248}{0.52}\)
View solution Problem 33
Add or subtract the decimals, as indicated. \(-50.4+7.6\)
View solution Problem 34
Compute the exact square root. \(\sqrt{5.29}\)
View solution Problem 34
Solve the equation. \(-4.22 x+7.8=-6.3 x\)
View solution