Sulphurformsnumerouscompoundsandshowvarietyofoxidationstates.Italsoexhibitagoodtendencyof catenation.Itformsvarietyofoxoacidsandoxoanionsalso.Sulphuralsooccurinseveralbiomoleculesand is also used in chemotherapy as sulpha drugs. Sulphapyridine was shown to be effective against pneumonia
What is the hybridization of S in this compound.

CuSO₄+ excess NH3  X CuSO₄+ excess KCl Y To Y, excess KCN is added due to which a highly stable complex results. This complex is:

CuSO₄+ excess NH₃ X CuSO₄+ excess KCl Y The name of Y is:+

CuSO₄+ excess NH₃ X CuSO₄+ excess KCl Y The color of species X and hybridization of Cu²⁺ in it are respectively.

In which of following silicate, the number of corner shared per tetrahedron is 2?

Which among the following is strongerlew is bases than HN(SiH₃)₂?

is called benzoylacetonato. B is(Benzoylacetonato)beryllium will show:

Statement 1: adds to  C=0 group irreversibly but ion adds reversibly
Statement 2: ion is much stronger nucleophile than ion

Statement 1:Dehydration of gives as the minor product ad as the major product
Statement 2:can be dehydrated more readily than 

Consider the following isomers of [Co(NH₃)₄Br₂]⁺. The black sphere represents Co, gray spheres represent NH₃ and unshade spheres represent Br.

Which structures are identical?

Consider the following isomers of [Co(NH₃)₄Br₂]⁺. The black sphere represents Co, gray spheres represent NH₃ and unshade spheres represent Br.

Which of the following are trans-isomers?

Consider the following isomers of [Co(NH₃)₄Br₂]⁺. The black sphere represents Co, gray spheres represent NH₃ and unshade spheres represent Br.

Which of the following are cis-isomers?

Which of the following is not an organometallic compound?

In which of the following molecules are all the bonds not equal?

The formal charge of the O-atoms in the ion is:

The incentre of the triangle formed by the links x=0, y=0 and 3x+4y=12 is at

In order to answer this question, we used the formula for the coordinates of a triangle's in-center when the lengths of its sides a, b, and c are known, as well as the coordinates of its vertices. The incentre is (1,1).