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1.What do you know about electronic computers (computers???
2.Miss Qiu quietly left.
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Grandpa Winter came on a snowflake.
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Day 2Set up x apple trees.
x x = 840 trees.
I feel like the topic is wrong.
It should be that there are 560 trees in the orchard).
If so: set pear trees x trees, then apple trees.
x+x=224
About 4If there were originally x books on the upper floor, there would be a total of 4x books.
By analyzing the middle layer there are 4x 3 books.
x+10=4x/3
Solution: x = 30 copies.
So there are 120 books in total.
5.Because buy two get one free, that is to say, buy three yuan only with yuan.
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2.Solution: If there are x pear trees, then there are apple trees.
x+x=224
So A: ......
4.If there are 4x books in total, there are x books on the upper floor.
There is a Y book in the middle floor.
4x-x-y=y=x+10
x=304x=120
A: ......
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1.Through the three mathematical information of "Xiao Ming bought 3 popsicles and 2 cones, Xiao Jun bought 3 popsicles and 6 cones, Xiao Ming spent 4 yuan less than Xiao Jun", we get that in the case of the same number of popsicles, Xiao Ming spends 4 yuan less than Xiao Jun, which is actually 2 cones and 6 cones are 4 yuan less. Then "An egg cone is 1 yuan".
2.Through the three mathematical information of "Xiao Ming bought 3 popsicles and 2 cones, Xiao Liang bought 4 popsicles and 1 cone, Xiao Liang spent less yuan than Xiao Ming" and the previous "one cone is 1 yuan". We get "Xiao Liang buys one more popsicle than Xiao Ming and buys one less cone, and it should cost 1 yuan less to buy one less cone, but if you buy one more popsicle, it only costs less yuan, indicating that there is one yuan for popsicles" - quoting Li Yanxing's answer.
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Set the popsicle as $ x and the cone as $ y.
3x+2y, Xiao Ming+4=3x+6y
4x+ytrabecular +
3x+6y Army.
3x+2y+4=3x+6y
4x+y+do the math x=,y=1
The popsicle is $1 and the cone is $1.
3x+2y Xiao Ming =
4x+y trabecular = 3
3x+6y Army.
Xiao Ming Hua Yuan. Trabecular costs 3 yuan.
Xiaojun Hua Yuan. The process is roughly like this, you take a look at it first.
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Xiao Ming bought 3 popsicles and 2 cones, Xiao Liang bought 4 popsicles and 1 cone, Xiao Jun bought 3 popsicles and 6 cones, Xiao Ming spent 4 yuan less than Xiao Jun, and Xiao Liang spent less yuan than Xiao Ming. How much did they spend?
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Set: The popsicle is $ x, the cone is $ y, and Xiao Ming spent a dollar.
Column equation system 3x+2y=a; 4x+y=;3x+6y=a+4 is solved to x=; y=1;a=
That is: popsicles are yuan, cones are 1 yuan, Xiaoming flowers are yuan, Xiaoliang flowers are 3 yuan, and Xiaojun flowers are yuan.
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Xiao Jun buys 4 more cones than Xiao Ming, spending 4 yuan more, one yuan per cone, Xiao Liang buys one more popsicle than Xiao Ming and buys one less cone, and buying one less cone should cost 1 yuan less, but buying an extra popsicle only costs less yuan, indicating that the popsicle is one yuan.
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Set each popsicle to be $ x and each cone to be $ y.
3x+6y)-(3x+2y)=4, the solution is y=1(3x+2y)-(4x+y)=, and the solution is x=
Therefore, Xiao Ming spends 3x+2y=yuan;
Trabecular costs 4x+y=3 yuan;
Xiaojun spends 3x+6y=yuan;
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One cone is 1 yuan, and one yuan is a popsicle.
Xiao Ming spent yuan.
Trabeculars cost 3 yuan.
Xiaojun spent yuan.
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Xiaojun spent yuan.
1 yuan for a cone.
Xiao Ming spent yuan.
Popsicle a meta.
Trabeculars cost 3 yuan.
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