Question

48 ,3423 ,5620 ,6951 ,? , 8023 find the number series​

Answer 1

The missing number in the series 48 ,3423 ,5620 ,6951 ,? , 8023 is 7680

Solution:

Given, series is 48, 3423, 5620, 6951, ? , 8023.

We have to find the missing term in the given series.

When we observe clearly, we can write the above series as

$48,48+15^{3}, 3423+13^{3}, 5620+11^{3}, ?, 8023$

So, the series is obtained by adding the previous term with cube of corresponding odd number from series of 15, 13, 11 …….

So, the next term would be,

$6951+9^{3}=7680$

Hence, the missing term is 7680

Answer 2

The value of missing number is "7680".

Step-by-step explanation:

The given sequnce are:

48 ,3423 ,5620 ,6951 ,? , 8023

The pattern gollow,

$x + 15^{2} ,x + 13^{2},x + 11^{2},....$

$3423=48+15^{3} =48+3375=3420$

$5620=3423+13^{3} =3423+2197=5620$

$6951=5620+11^{3} =5620+1331=6951$

Similarly.

Missing number(?) =$6951+9^{3} =6951+729=7680$

Hence, the value of missing number is "7680".