Solve this question........my friends....
Try to solve all sentence...
Answers
Answers:
See in the attachment.
Explanation:
Transformation of Sentences S into C into P
1.Superlative and Comparative adjective will change into positive adjective.
e.g best and better change in good.
2. of All, than any other will change into no other.
e.g Amit kumar is the best boy. (S)
Amit Kumar is better than any other boy.(C)
No other boy is as good as Amit kumar.(P)
3. If one of the or most other than is present on both superlative and comparative degree respectively it will change into very few in P.
e.g Equestríadash is one of the best moderator. (S)
Equestríadash is better than most other moderators.(C)
Very few moderators are as good as Equestríadash.(P)
4. as....as or so...as will use in P.
e.g. Tahseen is better than all above example. (C)
All above is not as good as Tahseen.(P)
Transformation of Sentences C into P
(If there are comparing between two)
1. Affirmative will change into negative and negative will change into affirmative by degree change.
2. Rule 4 will as follow.
Point to be noted:
P = Positive Degree
C = Competative Degree
S = Superlative Degree
Explanation:
90 cm²
Explanation:
Given:
3 Cubes of volume 27 cm³ are joined end to end.
To find:
Total Surface Area (T.S.A)
Solution:
\because∵ Volume of cube = 27 cm³
\therefore \textsf{Side of cube} = \sqrt[3]{27} \:\:\:\:\textsf{cm}$^{3}$ \implies 3 \:\:\: \text{cm}
So the side of each cube is 3 cm.
\because∵ All the cubes are joined end to end. (See In Attachment)
\therefore∴ Length(l) of new cuboid = (3+3+3)
= 9 cm
Breadth(b) = 3 cm
Height(h) = 3 cm
So, T.S.A = 2(lb+bh+lh)
= 2{(9×3)+(3×3)+(3×3)}
= 2(27 + 9 + 9) cm²
= 2(45) cm²
= 90 cm²
Additional Information:
Cube : Cube is a 3D shape which contains equal length, breadth and height. It have 8 vertex, 6 face and 12 edges.
e.g Cube and Dice etc.
Formula Related to Cube
Diagonal of cube = a√3 unit
T.S.A """"""""" = 6a² unit²
Volume """""""" = a³ unit³
[Where a is length of any equal side]
Cuboid : Cuboid is also a 3D shape which have similar properties like cube. But it's length breadth and height are not equal.
Formula Related to Cuboid.
Volume of Cuboid = l × b × h unit³
T.S.A of Cuboid= 2(lb+bh+lh) unit²
\textsf{Diagonal of Cuboid} = \sqrt{l^2+b^2+h^2} \:\:\:\:\: \text{unit}Diagonal of Cuboid=
l
2
+b
2
+h
2
unit
[Where l , b and h are length, breadth and height of any Cuboid]