Question

2348,3437,4346,? , 6344, 7433​

Answer 1

Answer:

5435

Step-by-step explanation:

The numbers are added consecutively with 1089 and 909. Thus,

The series followed is -

2348 + 1089 = 3437

3437 + 909 = 4346

4346 + 1089 = 5435

5435 + 909 = 6344

6344 + 1089 = 7433

Hence, missing number is 5435

Answer 2

Concept:

A series in mathematics is essentially a description of the process of successively adding an infinite number of quantities to a specified initial quantity. [1] Calculus and its generalisation, mathematical analysis, both heavily rely on the study of series. Most branches of mathematics use series, including combinatorics, where generating functions are used to explore finite structures. In addition to being widely utilised in mathematics, infinite series are also used extensively in physics, computer science, statistics, and finance, among other quantitative fields.

Given information:

A series of numbers is given:

$2348,3437,4346,? , 6344, 7433$

To find:

We need to find the missing number in the series.

$2348,3437,4346,? , 6344, 7433$

Solution:

The series follows the following mentioned pattern:

$2348+1089=3437\\3437+909=4346\\4346+1089=5435\\5435+909=6344\\6344+1089=7433$

$1089 , 909$ are added consecutively to the numbers to get the next number.

Hence, the missing number is $5435$.

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