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#Swaraj
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![#Maths - SQUARE AND SQUARE ROOT TABLE V1=1 162= 256 |256 =16 12 =1 ४ = 2 22= 4 172 = 289 V289 =17 V9 = 3 1324 182= 324 32= 9 18 Y16 = 4 Y36] = 19 192 = 361 42=16 125= 5 1400 = 20 52= 25 202=400 |36 = 6 62= 36 Y44] = 21 212 = 441 149 = 7 72 = 49 222= 484 |484 22 164= 8 82 = 64 232= 529 1529 = 23 81 92= 81 242 = 576 9 |576 24 = Y100 = 10 252= 625 1625 102=100 25 |676 26 ११२ = १२१ V121 = Il 262= 676 = १४४ = १२ 122=144 272 = 729 |729 = 27 1784 = 28 132 = 169 169 =13 282= 784 V841 V196 =14 142 196 292= 841 29 302= 900 900 = 30 152= 225 1225= 15 SQUARE AND SQUARE ROOT TABLE V1=1 162= 256 |256 =16 12 =1 ४ = 2 22= 4 172 = 289 V289 =17 V9 = 3 1324 182= 324 32= 9 18 Y16 = 4 Y36] = 19 192 = 361 42=16 125= 5 1400 = 20 52= 25 202=400 |36 = 6 62= 36 Y44] = 21 212 = 441 149 = 7 72 = 49 222= 484 |484 22 164= 8 82 = 64 232= 529 1529 = 23 81 92= 81 242 = 576 9 |576 24 = Y100 = 10 252= 625 1625 102=100 25 |676 26 ११२ = १२१ V121 = Il 262= 676 = १४४ = १२ 122=144 272 = 729 |729 = 27 1784 = 28 132 = 169 169 =13 282= 784 V841 V196 =14 142 196 292= 841 29 302= 900 900 = 30 152= 225 1225= 15 - ShareChat](https://cdn4.sharechat.com/bd5223f_s1w/compressed_gm_40_img_332336_26d0c367_1777107331060_sc.jpg?tenant=sc&referrer=user-profile-service%2FrequestType50&f=060_sc.jpg "#Maths - SQUARE AND SQUARE ROOT TABLE V1=1 162= 256 |256 =16 12 =1 ४ = 2 22= 4 172 = 289 V289 =17 V9 = 3 1324 182= 324 32= 9 18 Y16 = 4 Y36] = 19 192 = 361 42=16 125= 5 1400 = 20 52= 25 202=400 |36 = 6 62= 36 Y44] = 21 212 = 441 149 = 7 72 = 49 222= 484 |484 22 164= 8 82 = 64 232= 529 1529 = 23 81 92= 81 242 = 576 9 |576 24 = Y100 = 10 252= 625 1625 102=100 25 |676 26 ११२ = १२१ V121 = Il 262= 676 = १४४ = १२ 122=144 272 = 729 |729 = 27 1784 = 28 132 = 169 169 =13 282= 784 V841 V196 =14 142 196 292= 841 29 302= 900 900 = 30 152= 225 1225= 15 SQUARE AND SQUARE ROOT TABLE V1=1 162= 256 |256 =16 12 =1 ४ = 2 22= 4 172 = 289 V289 =17 V9 = 3 1324 182= 324 32= 9 18 Y16 = 4 Y36] = 19 192 = 361 42=16 125= 5 1400 = 20 52= 25 202=400 |36 = 6 62= 36 Y44] = 21 212 = 441 149 = 7 72 = 49 222= 484 |484 22 164= 8 82 = 64 232= 529 1529 = 23 81 92= 81 242 = 576 9 |576 24 = Y100 = 10 252= 625 1625 102=100 25 |676 26 ११२ = १२१ V121 = Il 262= 676 = १४४ = १२ 122=144 272 = 729 |729 = 27 1784 = 28 132 = 169 169 =13 282= 784 V841 V196 =14 142 196 292= 841 29 302= 900 900 = 30 152= 225 1225= 15 - ShareChat")
![#Maths - 7.33 ?83 64% Illl Matrix Subtroctiorc Definition : Subtracting two matrices by subtracting corresponding elements Condition : Orders must be SQy1e Definition : [4j] and B= [bijl then, Tf A= A-B= [aij - b!j] २. Example : A=[ః <] and B= 3 4 A-3 = [5-1 6-2 > 8-3 7-4 Another_Example: | A-[7 9 11] and B-[2 4 6] 11-6->5 5 5] > 5 5 5 A-B = ([7-2 9-4, Properties of Motrix Subtroction : A-BfB-A Non-Commutative (A-8)-C# A-(8-C) Associative 3. Subtractive Identity: A+o = A (0= Zro Mntrix ) A-A= Subtractive Inverse Subtract corresponding elements! Eg (1,1)-(1,1), (1,2)-(1,2) 7.33 ?83 64% Illl Matrix Subtroctiorc Definition : Subtracting two matrices by subtracting corresponding elements Condition : Orders must be SQy1e Definition : [4j] and B= [bijl then, Tf A= A-B= [aij - b!j] २. Example : A=[ః <] and B= 3 4 A-3 = [5-1 6-2 > 8-3 7-4 Another_Example: | A-[7 9 11] and B-[2 4 6] 11-6->5 5 5] > 5 5 5 A-B = ([7-2 9-4, Properties of Motrix Subtroction : A-BfB-A Non-Commutative (A-8)-C# A-(8-C) Associative 3. Subtractive Identity: A+o = A (0= Zro Mntrix ) A-A= Subtractive Inverse Subtract corresponding elements! Eg (1,1)-(1,1), (1,2)-(1,2) - ShareChat](https://cdn4.sharechat.com/bd5223f_s1w/compressed_gm_40_img_747867_29f8cf14_1776667746450_sc.jpg?tenant=sc&referrer=user-profile-service%2FrequestType50&f=450_sc.jpg "#Maths - 7.33 ?83 64% Illl Matrix Subtroctiorc Definition : Subtracting two matrices by subtracting corresponding elements Condition : Orders must be SQy1e Definition : [4j] and B= [bijl then, Tf A= A-B= [aij - b!j] २. Example : A=[ః <] and B= 3 4 A-3 = [5-1 6-2 > 8-3 7-4 Another_Example: | A-[7 9 11] and B-[2 4 6] 11-6->5 5 5] > 5 5 5 A-B = ([7-2 9-4, Properties of Motrix Subtroction : A-BfB-A Non-Commutative (A-8)-C# A-(8-C) Associative 3. Subtractive Identity: A+o = A (0= Zro Mntrix ) A-A= Subtractive Inverse Subtract corresponding elements! Eg (1,1)-(1,1), (1,2)-(1,2) 7.33 ?83 64% Illl Matrix Subtroctiorc Definition : Subtracting two matrices by subtracting corresponding elements Condition : Orders must be SQy1e Definition : [4j] and B= [bijl then, Tf A= A-B= [aij - b!j] २. Example : A=[ః <] and B= 3 4 A-3 = [5-1 6-2 > 8-3 7-4 Another_Example: | A-[7 9 11] and B-[2 4 6] 11-6->5 5 5] > 5 5 5 A-B = ([7-2 9-4, Properties of Motrix Subtroction : A-BfB-A Non-Commutative (A-8)-C# A-(8-C) Associative 3. Subtractive Identity: A+o = A (0= Zro Mntrix ) A-A= Subtractive Inverse Subtract corresponding elements! Eg (1,1)-(1,1), (1,2)-(1,2) - ShareChat")
![#thanks - Congratulations #Swaraj] You have ranked 23 On the Education leaderboard for Apr 13 Apr 19 Congratulations #Swaraj] You have ranked 23 On the Education leaderboard for Apr 13 Apr 19 - ShareChat](https://cdn4.sharechat.com/bd5223f_s1w/compressed_sharp_40_img_602170_38d43601_1776667596656_sc.jpg?tenant=sc&referrer=user-profile-service%2FrequestType50&f=656_sc.jpg "#thanks - Congratulations #Swaraj] You have ranked 23 On the Education leaderboard for Apr 13 Apr 19 Congratulations #Swaraj] You have ranked 23 On the Education leaderboard for Apr 13 Apr 19 - ShareChat")