A __ series of carbon compounds have different number of carbon atoms but contain the same functional group.

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Solution

A homologous series is a series of carbon compounds that have different number of carbon atoms but contain the same functional group.

$C H_{3} - O H$ , $C H_{3} - C H_{2} - O H$ , $C H_{3} - C H_{2} - C H_{2} - O H \dots$ are an example of homologus series.

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Which series of carbon compounds have different number of carbon atoms but contain the same functional group.

An analogous series is a series of carbon compounds that have different number of carbon atoms but every member in the seies can be represented by a general formula.

Q. The functional group is a group of an atom within a molecule which is responsible for chemical characteristics of that molecule (compound). The first carbon atom after the carbon atom bonded to a functional group is known as alpha carbon and further carbon in a chain are known as beta, gamma progressively. Homologous series is a series of organic compounds with a similar formula, possessing similar chemical properties due to the _______ of the same functional group.

Q. Assertion :The alkanes are considered a homologous series
Reason: Homologous series have the same functional group but differ in the formula by the addition of a fixed group of atoms

Q. Statement 1 : The alkanes are considered a homologous series.
Statement 2: Homologous series have the same functional group but differ in formula by the addition of a fixed group of atoms.

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A __ series of carbon compounds have different number of carbon atoms but contain the same functional group.

A homologous series is a series of carbon compounds that have different number of carbon atoms but contain the same functional group. CH3−OH, CH3−CH2−OH, CH3−CH2−CH2−OH… are an example of homologus series.

A homologous series is a series of carbon compounds that have different number of carbon atoms but contain the same functional group.

$C H_{3} - O H$ , $C H_{3} - C H_{2} - O H$ , $C H_{3} - C H_{2} - C H_{2} - O H \dots$ are an example of homologus series.