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Logarithms of numbers having same sequence of significant digits have same
(1)

10² = 100 can be written in form of logarithm as (1)

If logay = x then antilogarithm of x should be (1)

Relation y = logzx implies (1)

Characteristic of log 1563.4 is (1)

If ax then (1)

Characteristic of log 0.000581 is (1)

Number whose logarithm is given is called (1)

If a matrix ‘A’ has ‘mrsquo; number of columns and ‘nrsquo; number of rows then m × n is said to be (1)

Vertically arranged elements in a matrix are called (1)

Law which does not hold in multiplication of matrices is known as (1)

In matrices, columns are denoted by (1)

Logarithm of unity to any number to itself as base should be (1)

Loga(m/n) equals to (1)

10² = 100 can be written in form of logarithm as (1)

If logay = x then antilogarithm of x should be (1)

Relation y = logzx implies (1)

Characteristic of log 1563.4 is (1)

If ax then (1)

Characteristic of log 0.000581 is (1)

Number whose logarithm is given is called (1)

If a matrix ‘A’ has ‘mrsquo; number of columns and ‘nrsquo; number of rows then m × n is said to be (1)

Vertically arranged elements in a matrix are called (1)

Law which does not hold in multiplication of matrices is known as (1)

In matrices, columns are denoted by (1)

Logarithm of unity to any number to itself as base should be (1)

Loga(m/n) equals to (1)

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