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Ipsita
- Rate €4
- Response 1h

€4/h
1st lesson free
- Maths
- Trigonometry
- Arithmetic
- Geometry
- Statistics
I am a B.TECH student from BIT Mesra and I teach mathematics and programming for students from grade 8-12.
- Maths
- Trigonometry
- Arithmetic
- Geometry
- Statistics
Lesson location
About Ipsita
I am an engineering student from
BIT Mesra, who had scored a good 99.4 percentile in JEE Mains Mathematics and I have consistently scored a 10.0 pointer in all my college mathematics subjects. I have realized that mathematics in schools are not taught well enough for students hence they feel bored and fear the subject.
About the lesson
- Primary
- Junior Cycle
- Transition Year
- +8
levels :
Primary
Junior Cycle
Transition Year
Fifth Year
Sixth Year
Adult education
Bachelor's degree
Master's degree
Diploma
Doctorate degree
Other
- English
All languages in which the lesson is available :
English
Can you prove why odd+odd = even?
Proof:
NOTE: A number of things can be paired if and only if it is even.
SOLUTION:
If you have 2 boxes of chocolates, each having an odd number of chocolates, then if you make pairs of chocolates within each box, one chocolate will be left unpaired from each box as both had an odd number of chocolates. So, the two left chocolates from each box could be paired together, which means that the total sum of chocolates from both the boxes is even as all the chocolates are paired now and this can only happen if the total count is even. Hence, odd(box1 count) + odd(box2 count) = even(total count).
Hi,
I will teach from the first principles and use an application-based approach towards various mathematical concepts and help students use the taught concepts as tools for problem-solving and hence assure 90+ marks in examinations. The classes are mainly for students from standard 7th to 12th, any curriculum.
Rates
Rate
- €4
Pack prices
- 5h: €20
- 10h: €40
free lessons
The first free lesson with Ipsita will allow you to get to know each other and clearly specify your needs for your next lessons.
- 1hr
online
- €4/h
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