CN206757952U - One kind operation schema initiating learning calculator - Google Patents
One kind operation schema initiating learning calculator Download PDFInfo
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- CN206757952U CN206757952U CN201720310408.8U CN201720310408U CN206757952U CN 206757952 U CN206757952 U CN 206757952U CN 201720310408 U CN201720310408 U CN 201720310408U CN 206757952 U CN206757952 U CN 206757952U
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- transverse axis
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Abstract
The utility model discloses one kind to run schema initiating learning calculator.The initiative teaching appliance of addition is not easy to remember within current 20, understands more difficult.The utility model framework top layer is set forms 17 nodes with 4 parallel transverse axis that frame left and right ends connect, the first transverse axis and 17 montants, and odd node opening position nesting indicates 9 fixed beads of numeral 1~9 from left to right.4th transverse axis and 17 articles of montants form 17 nodes, from left to right nested 17 fixed beads for indicating numeral 2~18.Fixation beads of the fixation beads at most both ends just with most both ends on the 4th transverse axis aligns on first transverse axis.Nested 2,1 mobile beads, mobile beads can horizontally slip along the second transverse axis, the 3rd transverse axis respectively on second transverse axis, the 3rd transverse axis.The utility model operation function protrudes, and can both cultivate children's manipulative ability, can improve learning interest by game mode again.It is visual in image, contribute to the operation law of addition and subtraction within understanding 20.
Description
Technical field
The utility model is a kind of operation schema initiating learning calculator.It is related to a kind of calculation trainer, more particularly to children for learning 20
Within addition, be a kind of teaching study tool.
Background technology
At present, for the articles for use of addition within pupil's study 20, it is to provide some digital or oeprator flitches mostly,
Or it is linked to be the beads of string, or pithy formula table exercise, it is difficult to children is increased learning interest by way of game.
Utility model content
The purpose of this utility model is solve the problems, such as add operation rule within conventional children's indigestion 20, and spy carries
The operation schema initiating learning calculator coordinated for a kind of fixed beads and mobile beads, addition takes mobile beads to run in opposite directions, subtraction is adopted
The mode solving result number of mobile beads trailing movement is taken, contributes to children's intuitivism apprehension operation law.
To achieve the above object, the utility model adopts the following technical scheme that:
One kind operation schema initiating learning calculator, including rectangular frame, framework bottom set 17 equal montants of spacing, frame
It is respectively from top to bottom first horizontal that frame top layer, which is set with 4 parallel transverse axis that frame left and right ends connect, 4 parallel transverse axis,
Axle, the second transverse axis, the 3rd transverse axis, the 4th transverse axis;First transverse axis and 17 montants form 17 nodes, from left to right odd node
Opening position nesting indicates 9 fixed beads of numeral 1~9;4th transverse axis and 17 articles of montants form 17 nodes, embedding from left to right
Set indicates 17 fixed beads of numeral 2~18;On first transverse axis fixation beads at most both ends just with the 4th transverse axis
The fixation beads alignment at most both ends;Nested 2,1 mobile beads, the mobile beads are distinguished on second transverse axis, the 3rd transverse axis
It can be horizontally slipped along the second transverse axis, the 3rd transverse axis.
If exercise 20 within addition, its order be " to pearl, draw close, in insert corner ".It is exactly first by second to pearl such as 3+8
Two mobile beads of transverse axis slide into the position of the fixation beads 3 and 8 of the first transverse axis of alignment;Draw close, be exactly by the two of the second transverse axis
Mobile beads are drawn close along axle synchronization slide in opposition, until two mobile beads without layout or untill an only layout;In insert corner, be exactly
The mobile beads of 3rd transverse axis are run along axle, in be inserted to lower section between two mobile beads of the second transverse axis, three mobile beads are into corner
The gesture at angle, observe the 3rd transverse axis mobile beads to the 4th transverse axis fixation beads 11,11 be 3+8 number of results.
If subtraction within exercise 20, its order is " symmetrical to pearl, corner, diffusion ".It is exactly by the 3rd to pearl such as 13-5
The mobile beads of transverse axis are directed at the fixation beads 13 of the 4th transverse axis;Corner, two mobile beads framves of the second transverse axis are exactly ridden over the 3rd
The shoulder of mobile beads two of transverse axis, form the gesture in corner;Extension is symmetrical, is exactly that a mobile beads of the second transverse axis first are slid into alignment the
The fixation beads 5 of one transverse axis, another mobile beads of the second transverse axis with the fixation beads 13 of the 4th transverse axis for symmetry axis, equally to walk
Number dorsal glides are to symmetrical nodes, it was observed that fixation beads 8,8 of the symmetrical nodes institute to the first transverse axis as 13-5 number of results.
If asking several decomposition, the 4th transverse axis that the mobile beads alignment of the 3rd transverse axis is decomposed several first can be fixed into beads, then
The left and right sides that two mobile beads of the second transverse axis are slid into above the 3rd transverse axis mobile beads shoulder along axle, form the gesture in corner.
Then backwards to separating, progressively both sides extend to the left and right.Such as 13 are decomposed, the 3rd transverse axis mobile beads are first directed at the transverse axis of the earth's axis the 4th
Fixation beads 13, then the mobile beads of the second transverse axis are run to the shoulder of the 3rd transverse axis mobile beads two, form the gesture in corner, then are carried on the back
To phase from both sides are synchronously extended to the left and right, and 6 can be so obtained on the first transverse axis and is symmetrically detained with 7,5 and 8,4 and 9 three groups
Node, that is, obtain tri- groups of breakdowns of 6^7,5^8,4^9, for gather ten methods selection use.
As further improvement of the utility model, the fixation beads of first transverse axis is spherical fixed beads, described
The fixation beads of 4th transverse axis is square fixed beads.
As further improvement of the utility model, the mobile beads of second transverse axis are spherical movable pearl, the described 3rd
The mobile beads of transverse axis are square mobile beads.
As further improvement of the utility model, the rectangular frame, montant are integrated making, and 4 parallel transverse axis are only
It is vertical to make.
Relative to prior art, the utility model has following beneficial effect:
1st, the utility model is the initiating learning calculator designed according to underground map, add operation " to pearl, corner,
Diffusion is symmetrical ", the mode of subtraction " symmetrical to pearl, corner, diffusion ", convenient for children memory, contribute to children's intuitivism apprehension
Operation law.
2nd, the utility model is in order to easily identify, the first transverse axis fixes beads, the second transverse axis mobile beads can use sky blue
Sign, the 4th transverse axis fixes beads, the 3rd transverse axis mobile beads can be indicated with khaki.Color mark number, children can quickly look for
Quasi- beads.
3rd, use different shape to make beads to distinguish to show.First transverse axis fixes beads, the second transverse axis mobile beads are all circle
Pearl;4th transverse axis fixes beads, the 3rd transverse axis mobile beads are all Fang Zhu.Pearl is divided into two groups of circular upper part and square lower part, upper circle is used to add, under
Side is used to subtract, and can deepen the understanding that subtraction is the inverse operation of addition.
Brief description of the drawings
Fig. 1 is structural representation of the present utility model;
Fig. 2 be in Fig. 1 A-A to cross section structure diagram;
Fig. 3 is the use state reference chart of add operation;
Fig. 4 is the use state reference chart of subtraction.
In above-mentioned accompanying drawing, 1, rectangular frame, 2, montant, the 3, first transverse axis, the 4, second transverse axis, 5, spherical fixed beads, 6,
Spherical movable pearl, the 7, the 3rd transverse axis, the 8, the 4th transverse axis, 9, square mobile beads, 10, square fixed beads.
Embodiment
Below in conjunction with the accompanying drawings, specific embodiment of the present utility model is further described.
As shown in figures 1-4, the utility model includes rectangular frame 1, and framework bottom sets 17 equal montants 2 of spacing,
Framework top layer is set is integrated making with 4 parallel transverse axis that frame left and right ends connect, rectangular frame 1, montant 2, and 4 parallel
Transverse axis independently makes.
As shown in figure 1,4 articles of parallel transverse axis are respectively from top to bottom the first transverse axis 3, the second transverse axis 4, the 3rd transverse axis the 7, the 4th
Transverse axis 8;First transverse axis 3 and 17 montants 2 form 17 nodes, and odd node opening position nesting indicates numeral 1~9 from left to right
9 spherical fixed beads 5;4th transverse axis 8 and 17 articles of montants 2 form 17 nodes, and nesting indicates numeral 2~18 from left to right
17 square fixed beads 10;On first transverse axis 3 the spherical fixed beads 5 at most both ends just with most both ends on the 4th transverse axis 8
Square fixed beads 10 align;Nested 2,1 mobile beads respectively on second transverse axis 4, the 3rd transverse axis 7, mobile beads can be along the
Two transverse axis 4, the 3rd transverse axis 7 horizontally slip.
If as shown in figure 3, exercise 20 within addition, its order be " to pearl, draw close, in insert corner ".Such as 3+8, to pearl, just
It is the position for the spherical fixed beads 3 and 8 that two spherical movable pearls 6 of the second transverse axis 4 are first slid into the first transverse axis 3 of alignment;Lean on
Hold together, exactly draw close two spherical movable pearls 6 of the second transverse axis 4 along axle synchronization slide in opposition, until two spherical movable pearls 6 are without layout
Or untill an only layout;In insert corner, exactly the square mobile beads 9 of the 3rd transverse axis 7 are run along axle, in be inserted to second horizontal
Lower section between two spherical movable pearls 6 of axle 4, three mobile beads into corner gesture, observe the 3rd transverse axis 7 square mobile beads 9
To the 4th transverse axis 8 square fixed beads 11,11 be 3+8 number of results.
If as shown in figure 4, subtraction within exercise 20, its order is " symmetrical to pearl, corner, diffusion ".Such as 13-5, to pearl,
The square mobile beads 9 of 3rd transverse axis 7 are exactly aligned to the square fixed beads 13 of the 4th transverse axis 8;Corner, it is exactly by the second transverse axis
4 frame of two spherical movable pearl 6 rides over 9 liang of shoulders of square mobile beads of the 3rd transverse axis 7, forms the gesture in corner;Extension is symmetrical, is exactly first
By a spherical movable pearl 6 of the second transverse axis 4 slide into alignment the first transverse axis 3 spherical fixed beads 5, the second transverse axis 4 it is another
Spherical movable pearl 6 with the square fixed beads 13 of the 4th transverse axis 8 for symmetry axis, with same step number dorsal glide to symmetrical nodes,
It was observed that symmetrical nodes be to the spherical fixed beads 8,8 of the first transverse axis 3 13-5 number of results.
The utility model operation function protrudes, and can both cultivate children's manipulative ability, can be improved and learnt by game mode again
Interest.It is visual in image, contribute to the operation law of addition and subtraction within understanding 20.
Claims (4)
1. one kind operation schema initiating learning calculator, including rectangular frame, framework bottom set 17 equal montants of spacing, it is special
Sign is that framework top layer is set and from top to bottom distinguished with 4 parallel transverse axis that frame left and right ends connect, 4 parallel transverse axis
For the first transverse axis, the second transverse axis, the 3rd transverse axis, the 4th transverse axis;First transverse axis and 17 montants form 17 nodes, from left to right
Odd node opening position nesting indicates 9 fixed beads of numeral 1~9;4th transverse axis and 17 articles of montants form 17 nodes, from
Left-to-right nesting indicates 17 fixed beads of numeral 2~18;The fixation beads at most both ends is just with first transverse axis
The fixation beads alignment at most both ends on four transverse axis;Nested 2,1 mobile beads, institute are distinguished on second transverse axis, the 3rd transverse axis
Stating mobile beads can horizontally slip along the second transverse axis, the 3rd transverse axis.
A kind of 2. operation schema initiating learning calculator according to claim 1, it is characterised in that:The fixation of first transverse axis
Beads is spherical fixed beads, and the fixation beads of the 4th transverse axis is square fixed beads.
A kind of 3. operation schema initiating learning calculator according to claim 2, it is characterised in that:The activity of second transverse axis
Pearl is spherical movable pearl, and the mobile beads of the 3rd transverse axis are square mobile beads.
A kind of 4. operation schema initiating learning calculator according to claim 3, it is characterised in that:The rectangular frame, montant
Making is integrated, 4 parallel transverse axis independently make.
Priority Applications (1)
Application Number | Priority Date | Filing Date | Title |
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CN201720310408.8U CN206757952U (en) | 2017-03-15 | 2017-03-15 | One kind operation schema initiating learning calculator |
Applications Claiming Priority (1)
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CN201720310408.8U CN206757952U (en) | 2017-03-15 | 2017-03-15 | One kind operation schema initiating learning calculator |
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CN206757952U true CN206757952U (en) | 2017-12-15 |
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CN201720310408.8U Expired - Fee Related CN206757952U (en) | 2017-03-15 | 2017-03-15 | One kind operation schema initiating learning calculator |
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2017
- 2017-03-15 CN CN201720310408.8U patent/CN206757952U/en not_active Expired - Fee Related
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Legal Events
Date | Code | Title | Description |
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GR01 | Patent grant | ||
GR01 | Patent grant | ||
CF01 | Termination of patent right due to non-payment of annual fee | ||
CF01 | Termination of patent right due to non-payment of annual fee |
Granted publication date: 20171215 Termination date: 20180315 |