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Show that the points (a a) (-a - a) and (- √3a √3a) are the vertices of an equilateral triangle
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Show that the points (a a) (-a - a) and (- √3a √3a) are the vertices of an equilateral triangle
Rs aggarwal Class 10 Coordinate Geometry exercise 6A Example 15
Rs Aggarwal Class 10 Exercise 6A Example 15
Class 10 Math Rs Aggarwal Chapter 6A Example 15
Rs Aggarwal Class 10 Chapter 6A Example 15
#iotaclasses #Irshad
Hello dear students this is Irshad here, welcomes you on iOTA CLASSES.
-----------------------------------‐-------‐-----------
In this video we are going to do every question of R S Agarwal Chapter 6 "Coordinate Geometry"
Chapter 2:~ Polynomials
Introduction of Polynomial 👇👇
-----------------------------------------------------------------
Chapter 1D Rs Aggarwal
1) Theorem :-If p is a prime number and p divides a square then p divides a, where a is a positive integer.
2) Prove that root 2 is an irrational number.
3) Prove that root 3 is an irrational number.
------------------------------------------------------------------
Chapter 1B Rs aggarwal.
Fundamental Theorem of Arithmetic
Show that any Number of the form 4^n can never end with digit zero.
Show that any Number of the form 6^n can never end with digit zero.
Before Watching Real Numbers, You must watch
Basic Introduction of
Number System of Class 9th
And it is very important for Class 10th Students
________________________________
Real Numbers
Exercise 1A
Exercise 1A Questions
1. What do you mean by euclid's division Lemma?
2. A number when divided by 61 gives 27 as quotient and 32 as remainder. find the number?
3. By Whats Number Should 1365 be divided to get 31 as quotient and 32 ad remainder?
4. Using euclid's division algorithm find the HCF of
i) 405 snd2520 ii) 504 and 1188 iii) 960 and 1574
5. Show that every positive integer is either even or odd.
6. Show that any positive odd integer is of the form (6m + 1) or (6 m + 3) or (6 m + 5), where m is some integer.
7. Show that any positive odd integer is of the form (4m + 1) or (4 m + 3 ), where m is some integer.
8. For any positive integer n, prove that n cube - n is divisible by 6.
9. Prove that if x and y are both odd positive integers then x square plus y square is even but not divisible by 4.
10. Use euclid's algorithm to find HCF of 1190 and 1445. Express the HCF of in the form 1190m + 1445n.
------------------------------------------------------
For watching More Chapters Click on Links
-------------------------------------------------------
1. Introduction to Real numbers and Euclid's Division Lemma and Euclid's Division Algorithm (Click on this link 👇👇👇👇👇👇👇)
-------------------------------------------------------
2. Polynomials Class 10 full Introduction and Complete Chapter Solution 👇👇👇
---------------------------------------------------------------
3. Height and Distance Full Introduction and complete Chapter Solution 👇👇👇
________________________________
4. Trigonometry Introduction and Complete Chapter Solution 👇👇👇
_____________________________
5. Trigonometric Identities all Questions Solution 👇👇👇
------------------------------------------------------
So, What are you waiting for? Watch the full video and share it among your friends and start practising questions.
----- Follow us at -----
-----Thank You for Watching-----
Rs aggarwal Class 10 Coordinate Geometry exercise 6A Example 15
Rs Aggarwal Class 10 Exercise 6A Example 15
Class 10 Math Rs Aggarwal Chapter 6A Example 15
Rs Aggarwal Class 10 Chapter 6A Example 15
#iotaclasses #Irshad
Hello dear students this is Irshad here, welcomes you on iOTA CLASSES.
-----------------------------------‐-------‐-----------
In this video we are going to do every question of R S Agarwal Chapter 6 "Coordinate Geometry"
Chapter 2:~ Polynomials
Introduction of Polynomial 👇👇
-----------------------------------------------------------------
Chapter 1D Rs Aggarwal
1) Theorem :-If p is a prime number and p divides a square then p divides a, where a is a positive integer.
2) Prove that root 2 is an irrational number.
3) Prove that root 3 is an irrational number.
------------------------------------------------------------------
Chapter 1B Rs aggarwal.
Fundamental Theorem of Arithmetic
Show that any Number of the form 4^n can never end with digit zero.
Show that any Number of the form 6^n can never end with digit zero.
Before Watching Real Numbers, You must watch
Basic Introduction of
Number System of Class 9th
And it is very important for Class 10th Students
________________________________
Real Numbers
Exercise 1A
Exercise 1A Questions
1. What do you mean by euclid's division Lemma?
2. A number when divided by 61 gives 27 as quotient and 32 as remainder. find the number?
3. By Whats Number Should 1365 be divided to get 31 as quotient and 32 ad remainder?
4. Using euclid's division algorithm find the HCF of
i) 405 snd2520 ii) 504 and 1188 iii) 960 and 1574
5. Show that every positive integer is either even or odd.
6. Show that any positive odd integer is of the form (6m + 1) or (6 m + 3) or (6 m + 5), where m is some integer.
7. Show that any positive odd integer is of the form (4m + 1) or (4 m + 3 ), where m is some integer.
8. For any positive integer n, prove that n cube - n is divisible by 6.
9. Prove that if x and y are both odd positive integers then x square plus y square is even but not divisible by 4.
10. Use euclid's algorithm to find HCF of 1190 and 1445. Express the HCF of in the form 1190m + 1445n.
------------------------------------------------------
For watching More Chapters Click on Links
-------------------------------------------------------
1. Introduction to Real numbers and Euclid's Division Lemma and Euclid's Division Algorithm (Click on this link 👇👇👇👇👇👇👇)
-------------------------------------------------------
2. Polynomials Class 10 full Introduction and Complete Chapter Solution 👇👇👇
---------------------------------------------------------------
3. Height and Distance Full Introduction and complete Chapter Solution 👇👇👇
________________________________
4. Trigonometry Introduction and Complete Chapter Solution 👇👇👇
_____________________________
5. Trigonometric Identities all Questions Solution 👇👇👇
------------------------------------------------------
So, What are you waiting for? Watch the full video and share it among your friends and start practising questions.
----- Follow us at -----
-----Thank You for Watching-----
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