Practical
No.: 12 Date: 31/1/2014 Pg. No.:___12______
Practical Name: The Percentage of
literate males between the ages 15 and 45 in a colony is given. Draw a histogram and
frequency polygon.
Software used: Compueter,
Geogebra software.
Procedure : 1) Type the following command in the Input bar Histogram [(15,20,25,30,35,40,45), (42,38,35,26,16,05)]
and press enter key.
2) Histogram
will be displayed on the Graphic view.
Result/Output: Histogram and a frequency polygon can be seen
on the screen
Practical
No.: 11 Date: 31/1/2014 Pg. No.:___11______
Practical Name: Verify the theorem using
GeoGebra. If two circles are touching circles then the common point lies on the
line joining their centres.
Software used: Computer, Geogebra
software.
Procedure : 1) First Select the Cirlce with Centre through Point
tool .Let the centre of the
circle be
point A and move the cursor so that point B lies in a convenient
position .
2) Then Select the Circle with
centre through Point tool. Let the
centre of the circle b.
3) Construct the segments AC
connecting point A and C using the segment between two
Point tool.
Result/Output: It can be noticed that the common point lies
on the line joining their centers
Practical
No.: 10 Date: 31/1/2014 Pg. No.:___10______
Software used: Computer,
Software (GeoGebra)
Procedure: 1) Select
the ‘Circle with centre through Point tool’. Click at a point A and then
click at another
convenient point B to draw a circle with centre A through point B.
2) Using the New point tool, add two
other points C and D on the circumference of the circle.
3) Consturct the
segments AC, AB, CD and DB by connecting points A, B, C, D respectively using
the segment between two point tool.
4) Select the Angle
tool. Click on the segments AB and AC. Similarly click on the segment DB and DC.
Result/Output: It can be noticed that
the measure of the angle subtended by an arc at a point
on the circle is half of the measure of the angle
subtended by the same arc at
the centre.
Practical
No.: 9 Date: 31/1/2014 Pg. No.:___9______
Practical Name: find the mean, median,
mode of the following data 11,25,28,37,65,47,58,59,78,14.
Software used: Computer,
Software (GeoGebra)
Procedure: 1) In the Input
bar, type Mean[11,25,28,37,65,47,58,59,78,14] and press
the
enter key. The result of mean will be displayed in the algebra window.
2) Repeat the first step and type Median[11,25,28,37,65,47,58,59,78,14]
Input box. The result of median will be displayed in the algebra window.
3) Again repeat the first step and type
Mode[11,25,28,37,65,47,58,59,78,14] Input box. The result of mode will be
displayed in the algebra window.
Result/Output: The result of mean median mode will be displayed in the algebra
window
Practical
No.: 8 Date: 31/1/2014 Pg. No.:___8______
Practical Name: Construct a regular
polygon with 6 sides using "polygon" tool.
Software used: Computer,
Software (GeoGebra)
Procedure:
1) Open GeoGebra software , right click on the screen, Click on Axes option to get the clear screen.
1) Open GeoGebra software , right click on the screen, Click on Axes option to get the clear screen.
2) Select the Circle with Centre through Point tool. Click at a point A and another suitable point B to draw a circle c with centre A through point B.
3) Similarly, draw a circle d through with centre B through point A
4) Intersect the circle with the Intersect Two Objects tool to get the hexagon's vertices C and D
5) Draw a circle with centre C through point A, and centre D through point A
6) Click at the intersection of the circles c and e to get the vertex E and at the intersection of the circles c and f to get the vertex F
7) Using a New point tool, click on the circle to get the vertex G
8) Select the Polygon tool and click on the vertices, other than A,
9) Slect the Angle tool and click inside the hexagon.
3) Similarly, draw a circle d through with centre B through point A
4) Intersect the circle with the Intersect Two Objects tool to get the hexagon's vertices C and D
5) Draw a circle with centre C through point A, and centre D through point A
6) Click at the intersection of the circles c and e to get the vertex E and at the intersection of the circles c and f to get the vertex F
7) Using a New point tool, click on the circle to get the vertex G
8) Select the Polygon tool and click on the vertices, other than A,
9) Slect the Angle tool and click inside the hexagon.
Result/Output: We will get a regular polygon with the segment value given on the
hand side.
Remark:
_______________________________________________