**1251. Let G be a finite group. Let H be a subgroup of G. Then which of the accompanying partitions request of G:**

A. Order of H

B. Order of G

C. Index of H**D. All of the above ***

**1252. Let G be a group of order prime number. Then :**

**A. G is abelian ***

B. G is trivial

C. G has 3 subgroups

D. None

**1253. Which of the following is normal space :**

A. Metric space

B. Discrete space with at least two points

C. Closed subspace of a normal space **D. All of the above ***

**1254. Which of the following is compact :**

A. Coin finite space

B. Indiscrete space

C. A finite finite discrete space called x**D. All of these ***

**1255. Which of the following statement is true :**

A. Compactness is topological property

B. A closed subset of a hausdorff space

C. Shut subset of a reduced space is minimal**D. All of the above ***

**1256. Which of the following is correct :**

**A. Every normal compact hausdorff space is ***

B. Every compact regular space is normal

C. Every compact T1 space is normal

D. None

**1257. Which of the following is convex :**

A. Subspace of a linear space

B. Open ball in a normal space

C. Closed ball in a normal space**D. All of the above ***

**1258. Any two standards on a normed space characterized same geography in the event that the standards are :**

**A. Equivalent ***

B. Not equivalent

C. Same

D. Complete

**1259. Which one of the following is accurate?**

**A. If a function can be distinguished, then it must also be continuous ***

B. A capability is consistently ceaseless then it is likewise persistent

C. A capability is consistently persistent then it is likewise separation

D. None

**1260. At which point the function W= Z is continuous as well as differentiable :**

**A. 0 ***

B. 1

C. -1

D. i