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Category | Format | Size |
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People's Education Press Eighth Grade Mathematics Volume 2 | pptx | 6 MB |
Description
"Inverse Proportional Function" PPT courseware 4
Preliminary question assessment
1. What is a function? Can you give examples?
In a certain change process, there are two variables x and y. If the value of one of the variables x is given and y has a unique value corresponding to it, then y is said to be a function of x.
2. The expression of a linear function is Y=kx+b, where k and b are constants and k≠0
3. The expression of the proportional function is Y=kx, where k is a constant that is not 0.
4. The distance from A to B is 1200km. A person drives from A to B. The relationship between the car’s speed V (km/h) and time t (h) is vt=1200 then t In =_______, is the relationship between t and v the relationship between a proportional function and a linear function? What is the relationship between them?
think about it
1. Why does stage lighting change a bright sunny day into a cloudy day with thick clouds, or from night to day in a short period of time?
Solution: When R becomes larger, I becomes smaller and the light becomes darker. When R becomes smaller, I becomes larger and the light becomes brighter. Therefore, by changing the size of the resistor R to control the change of the current I, you can control the change of the current I in a very short time. It can change a bright sunny day into a cloudy day with dense clouds, or from night to day within a certain period of time.
2. The total length of the Beijing-Shanghai Expressway is 1262km. A car drives from Shanghai to Beijing along the Beijing-Shanghai Expressway. What is the relationship between the time t (h) it takes for the car to complete the journey and the average driving speed v (km/h)? Relationship? Is the variable t a function of v? Why?
Solution: The relationship between variables v and t can be expressed as t=1262/v
When a value of V is given, a value of t is determined accordingly, so t is a function of v
Inverse proportional function: Generally, if the relationship between two variables x and y can be expressed in the form of y=k/X or y=kx-1 (k is a constant, k≠0), then y is said to be the inverse proportion of x function.
The argument of the inverse proportional function is not 0
Practice in class
1. In the following function expressions, x all represents independent variables, so which ones are inverse proportional functions? What is the corresponding k value of each inverse proportional function?
(1)y=5/x (2)y=0.4/x (3)y=x/2 (4)xy=2
2. Can you give an example of an inverse proportional function? Communicate with your peers.
Do it
1. The area of a rectangle is 20cm2 and the adjacent side lengths are xcm and ycm. So is the variable y a function of the variable x? Is it an inverse proportional function? Why?
Solution: From the area equal to the length times the width, we can get xy=20, then y=20/x. The variable y is a function of x, because given a value of x, a value of y is determined accordingly. According to the definition of the function, it can be seen that the variable y is a function of the variable x, and according to the expression of the inverse proportional function, we can know that y is the inverse proportional function of x.
2. A certain village has 346.2 hectares of cultivated land, and the population n changes year by year. So is the per capita cultivated land area m (hectare/person) in the village a function of the village’s population n? Is it an inverse proportional function? Why?
3. y is the inverse proportional function of x. The following table gives some values of x and y:
(1)Write the expression of this inverse proportional function
Solution: Let the expression of the inverse proportional function be y=k/x
∵When x=-1, y=2
∴k=-2
∴The expression is y=-2/x
(2) Complete the above table according to the function expression
Keywords: Inverse proportional function teaching courseware, New People's Education Edition eighth-grade mathematics volume PPT courseware, eighth-grade mathematics slide courseware download, inverse proportional function PPT courseware download, .ppt format
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