Sector 29, Gurgaon, India - 122007.
20
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Hindi Mother Tongue (Native)
English Proficient
pracheen kala kendra, Chandigarh Pursuing
Bachelor of Arts (B.A.)
Sector 29, Gurgaon, India - 122007
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20 Students Class Location
Online (video chat via skype, google hangout etc)
Student's Home
Tutor's Home
Years of Experience in Guitar Classes
3
Genre of guitars taught
Acoustic
Age groups catered to
10 yrs to 15 yrs, Below 10 yrs, 16 yrs to 25 yrs
Type of classes
Individual classes
Music genres taught
Rock & Roll, Indian Film music, Indian classical
Outcomes catered to
Learn basics of playing a guitar, Learn to play as an accompaniment to singing, Learn specific skills: Plucking, Chord progression etc
Ownership of equipment is compulsory
No; but willing to buy
20 Students Class Location
Online (video chat via skype, google hangout etc)
Student's Home
Tutor's Home
Years of Experience in Class 11 Tuition
2
Board
CBSE
CBSE Subjects taught
Psychology
Taught in School or College
Yes
1. What genre of guitar do you teach ?
Acoustic
2. Do I need to bring my own equipment?
No; but willing to buy
3. Which classes do you teach?
I teach Class 11 Tuition and Guitar Classes.
4. Do you provide a demo class?
Yes, I provide a free demo class.
5. How many years of experience do you have?
I have been teaching for 3 years.
Answered on 20/04/2022 Learn CBSE/Class 2/Maths/Mental Arithmetic
Avoid my previous answer , I didn't read the question correctly. Let Q's age be 7x and P's age be 5x.
Now Q's present age is 7x...............(1)
P's age after 6 years will be = P's present age + 6
= 5x + 6....................(2)
Now , according to the question
Q's present age - P's age after 6 years = 2
7x - (5x + 6) = 2
7x - 5x - 6 = 2
2x = 6+2 = 8
x = 4
P's present age = 5x = 5×4 = 20 years.
Q's present age = 7x = 7×4 = 28 years
Sum of their ages will be 20+28 = 48 years.
Answered on 20/04/2022 Learn CBSE/Class 2/Maths/Mental Arithmetic
See the difference of ages will always be constant irrespective of the time ( 3 years ago , 4 years later , 2 years from now etc. Etc.). So the difference between their present ages will be of 2 years as well. Now subtrating their ratio, you'll get the difference of 2 years; ( 7x - 5x = 2).
Hence x = 1. Now sum of their ages will be
5×1+7×1=12.
12 is the answer
Answered on 04/12/2019 Learn Music/Instrumental Music/Guitar
20 Students Class Location
Online (video chat via skype, google hangout etc)
Student's Home
Tutor's Home
Years of Experience in Guitar Classes
3
Genre of guitars taught
Acoustic
Age groups catered to
10 yrs to 15 yrs, Below 10 yrs, 16 yrs to 25 yrs
Type of classes
Individual classes
Music genres taught
Rock & Roll, Indian Film music, Indian classical
Outcomes catered to
Learn basics of playing a guitar, Learn to play as an accompaniment to singing, Learn specific skills: Plucking, Chord progression etc
Ownership of equipment is compulsory
No; but willing to buy
20 Students Class Location
Online (video chat via skype, google hangout etc)
Student's Home
Tutor's Home
Years of Experience in Class 11 Tuition
2
Board
CBSE
CBSE Subjects taught
Psychology
Taught in School or College
Yes
Answered on 20/04/2022 Learn CBSE/Class 2/Maths/Mental Arithmetic
Avoid my previous answer , I didn't read the question correctly. Let Q's age be 7x and P's age be 5x.
Now Q's present age is 7x...............(1)
P's age after 6 years will be = P's present age + 6
= 5x + 6....................(2)
Now , according to the question
Q's present age - P's age after 6 years = 2
7x - (5x + 6) = 2
7x - 5x - 6 = 2
2x = 6+2 = 8
x = 4
P's present age = 5x = 5×4 = 20 years.
Q's present age = 7x = 7×4 = 28 years
Sum of their ages will be 20+28 = 48 years.
Answered on 20/04/2022 Learn CBSE/Class 2/Maths/Mental Arithmetic
See the difference of ages will always be constant irrespective of the time ( 3 years ago , 4 years later , 2 years from now etc. Etc.). So the difference between their present ages will be of 2 years as well. Now subtrating their ratio, you'll get the difference of 2 years; ( 7x - 5x = 2).
Hence x = 1. Now sum of their ages will be
5×1+7×1=12.
12 is the answer
Answered on 04/12/2019 Learn Music/Instrumental Music/Guitar
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