Question

if 6=343 7=512 8=729 then 10= ?​

Answer 1

$(10 + 1) {}^{3} \\ 11 {}^{3} \\ = 1331$

Answer 2

Answer:

After analyzing the pattern, we get that 10 = 1331

Step-by-step explanation:

The given values are:

6 is written as 343, 7 is written as 512, and 8 is written as 729.

6=343

7=512

8=729

Now, After analyzing the given values, we have;

$6=(6+1)^{3} =7^{3} =343$

For 7, we have:

$7=(7+1)^{3} =8^{3} =512$

For 8, we have:

$8=(8+1)^{3} =9^{3} =729$

So, analyzing all these, we get that any number is represented by adding one to the number and thereafter taking its cube.

So, for 10,we apply the same observed pattern and thus we have:

$10=(10+1)^{3} =11^{3} =1331$

Therefore, After analyzing the pattern, we get that 10 = 1331

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