Math Problem Statement
Solution
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Exercise 1:
Read out the following operations, and for every operation name each number's function.
a.
b.
c.
d.
e.
f.
g.
h.
Exercise 2:
Fill the blank spaces with the right words.
a. The ___ of three and seven is twenty-one.
b. The operation that uses the symbol is called ___.
c. 14 is the ___ of 13, and the predecessor of 13 is ___.
d. The result of division is called ___.
e. Three multiplied by five equals ___.
f. In , the hundred thousands digit is ___, and 9 is the ___.
g. We select a number , as , where represents the ___, represents the ___, and represents the ___ digit.
h. When we ___ two numbers, for example, seven plus thirteen, the answer (twenty) is called ___.
Exercise 3:
Read out the following fractions.
a.
b.
c.
d.
e.
f.
g.
h.
i.
Exercise 4:
Fill the blank spaces with the right words.
a. In the fraction seven ninths, ___ is the numerator, and ___ is the denominator.
b. The ___ of two-thirds and a half is four over three.
c. An integer plus a fraction makes a ___.
Exercise 5:
Read the following conversation.
A: I have two numbers, 36 and 42. Can you say their factors?
B: The factors of 36 are and . The factors of 42 are and .
A: So, what are their common factors?
B: They are and .
A: And what is the greatest common divisor of 36 and 42?
B: It's .
Make a small conversation about GCD or LCM of other numbers.
Would you like me to solve any specific section, provide answers, or clarify any part? Let me know!
Relative Questions:
- What is the importance of understanding operations and their properties?
- How do you determine the greatest common divisor (GCD) efficiently?
- Why is understanding fractions critical in mathematics?
- Can you explain the concept of place value in numbers like ?
- How do we convert between mixed fractions and improper fractions?
Tip:
When solving word problems involving operations, always identify the key terms (e.g., "sum," "product," "difference") to determine the correct mathematical operation.
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Math Problem Analysis
Mathematical Concepts
Basic arithmetic operations
Place values
Fractions
Greatest common divisor (GCD)
Least common multiple (LCM)
Formulas
Addition: a + b
Subtraction: a - b
Multiplication: a × b
Division: a ÷ b
Place value formula: 100h + 10t + u
Theorems
Properties of arithmetic operations
Fraction addition and subtraction rules
GCD calculation method
Suitable Grade Level
Grades 4-6
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