"Fraction" PPT courseware

"Fraction" PPT courseware

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"Fraction" PPT courseware

Monomial: the product of a number and a letter or a letter and a letter

Polynomial: the sum of several monomials

Note: Algebraic expressions include integers, which means that integers are algebraic expressions but algebraic expressions are not necessarily integers.

annotation:

(1) The fraction is also an algebraic expression;

(2) A fraction is the quotient of two integers, and its form is A/B (where A and B are both integers and B is also required to be an integer containing letters)

(3) A is called the numerator of the fraction, and B is the denominator of the fraction.

Note: The values ​​of letters in the fraction cannot make the denominator equal to zero. Because when the value of the denominator is zero, the fraction is meaningless.

Do it

(1) When a=1,2, find the value of the fraction a+1/2a respectively.

(2) When a takes what value, the fraction a+1/2a is meaningless?

(3) When a takes what value, does the fraction a+1/2a make sense?

(4) When a takes what value, the value of the fraction a+1/2a is zero?

Two people A and B start from somewhere on a highway and go in the same direction. It is known that A travels a kilometers per hour, B travels b kilometers per hour, a>b. If B sets off 1 hour ahead of schedule, how long will it take for A to catch up with B? When a=6, b=5, find the time required for A to catch up with B?

Solution: According to the meaning of the question, the distance traveled by B for one hour is 1 × b (kilometers). A travels (a-b) kilometers further per hour than B. Therefore, the time required for A to catch up with B is

b÷(a-b)=b/a-b(hour)

When a=6, b=5, the time required for A to catch up with B is b/a-b=5/6-5=5

Answer: When A needs b/a-b to catch up with B. When a=6, b=5, it takes 5 hours for A to catch up with B.

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"Applications of Fractional Equations" PPT courseware 3:

"Applications of Fractional Equations" PPT Courseware 3 Review Review 1. Concept of fractional equations An equation containing an unknown number in the denominator is called a fractional equation. 2. Problem-solving ideas for solving fractional equations 3. Problem-solving steps for solving fractional equations Learning objectives: 1. Be able to analyze the meaning of the problem and find equivalent quantities..

"Applications of Fractional Equations" PPT courseware 2:

"Application of Fractional Equations" PPT Courseware 2 Quote: A and B are making certain machine parts. It is known that A makes 6 more parts per hour than B. The time it takes A to make 90 parts is the same as the time it takes B to make 60 parts. If the time is equal, how many parts can A and B each make per hour? equal amount..

"Applications of Fractional Equations" PPT courseware:

Summary of the "Applications of Fractional Equations" PPT courseware: Steps and methods for solving application problems with column fraction equations: 1. Review, set up, list, solve, test, and answer 2. Find equivalent relationships Summary Summary of solving column fraction equations General steps and precautions for application questions: (1) Question review:..

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