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"Equations in the Calendar" linear equation of one variable PPT courseware 3
One day, the great magician met the little snowman and started a conversation about the calendar.
If you randomly circle three adjacent dates on the same vertical column on the calendar and tell me their sum, I will immediately know the dates of these three days. Do you believe it?
So let’s try it! If the sum of three days is 24, what are the numbers of these three days?
1. Observe the calendar. What is the relationship between three adjacent numbers in a vertical column?
2. If one of the numbers is X, how do you represent the other two numbers? How do you set up the unknowns?
Several even numbers are arranged in the following figure according to 6 numbers in each row.
2 4 6 8 10 12
14 16 18 20 22 24
26 28 30 32 34 36
38 40 42 44 46 48
50 52 54 56 58 60
(1) What is the relationship between the sum of the nine numbers in the box in the picture and the number in the middle?
(2) The sum of the nine numbers in the box drawn by Xiao Ming is 360. What is the number in the middle of the box?
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For more information about the PPT courseware "Equations in the Calendar of Linear Equations of One Variable", please click on the Equations in the Calendar of Linear Equations PPT tab.
"Equations in the Calendar" linear equation of one variable PPT courseware 2:
"Equations in the Calendar" PPT courseware for linear equations of one variable 2 Questions 1. What is the relationship between three adjacent numbers in a vertical column? 2. If one of the numbers is , how to express the other two numbers? 3. If the sum of three numbers is 60, please list the equations and solve these three...
"Equations in the Calendar" PPT courseware for linear equations of one variable:
"Equations in the Calendar" PPT courseware for linear equations in one variable Discuss: (1) Observing the calendar of a certain month, what is the relationship between three adjacent numbers in a vertical column? (2) If one of the numbers is X, how do you represent the other two numbers? How do you assume the unknown...