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Category | Format | Size |
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Beijing Normal University Ninth Grade First Volume Mathematics | pptx | 6 MB |
Description
"Inverse Proportional Function" PPT courseware
function definition
Generally speaking, in a certain change, there are two variables x and y. If a value of x is given, a value of y is determined accordingly, then we call y a function of x, where x is called the independent variable, y is called the dependent variable.
Please recall what functions we have learned?
Review and Thoughts
If y =kx+b (k, b are constants, k≠0), then y is a linear function of x.
If y =kx (k is a constant, k≠0), then y is a proportional function of x.
Question 1: If you memorize 10 words every day, then the relationship between the total number of words mastered (y) and time x (days) is _____.
Question 2: Xiao Ming originally mastered 150 words and will memorize 10 words every day. Then the relationship between the total number of words he masters y (number) and time x (days) is _______
Question 3: There are about 1,200 words in the ninth-grade English textbook. Xiao Ming plans to master them all in x (days). Then the relationship between the average number of words y (number) that needs to be memorized every day and the time x (days) is_ ______.
Question 4: A rectangle with an area of 6400�, then the relationship between the length a(m) and width b(m) of the flower bed is _______
Definition of inverse proportional function
Generally, if the relationship between two variables x and y can be expressed in the form of y=k/x (k is a constant, k ≠0), then y is said to be an inverse proportional function of x.
Note: Neither the variables x nor y can be equal to 0.
Example 1: The current I, resistance R, and voltage U satisfy the relationship U=IR. In lighting circuits, the normal voltage U=220V.
(1) Find the functional relationship between I and R?
(2) Is variable I an inverse proportional function of R?
(3) Use the written relationship to complete the following table:
Example 2: In a certain circuit, keeping the voltage U (volts) constant, the current I (amps) is an inverse proportional function of the resistance R (ohms). When the resistance R=5 ohms, the current I=2 amps.
(1) Find the functional relationship between I and R.
(2) When the current I=0.5A, find the value of the resistor R.
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"Image and Properties of Inverse Proportional Functions" PPT courseware:
"Image and Properties of Inverse Proportional Functions" PPT courseware draws the image of the inverse proportional function y=6/x. 1. List: 2. Draw points: Use the corresponding values of each group in the table as the coordinates of the points, and draw the corresponding values in the plane rectangular coordinate system point. 3. Connection: Use smooth curves to connect each...
"Application of Inverse Proportional Functions" PPT courseware:
"Application of Inverse Proportional Functions" PPT courseware uses the knowledge of inverse proportional functions to solve practical problems. The general idea can be roughly divided into the following two steps: (1) Carefully review the question and establish the inverse proportional function ________; (2) Based on the known conditions, find the solution from a variable ______________..
"Inverse Proportional Function" PPT courseware 8:
"Inverse Proportional Function" PPT Courseware 8 1. A function of the form ________(k is a constant, and k0) is called an inverse proportional function, where k is called _________. 2. The value range of the independent variable x in the inverse proportional function is______. 1. (4 points) The following functions are inversely proportional functions..
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Update Time: 2024-11-25
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