Question

Ascending order of 6√5,7√3,8√2​

Answer 1

Answer: 8√2,7√3,6√5

Step-by-step explanation:

We should arrange the numbers according to their roots.

Answer 2

The numbers in ascending order is $8\sqrt2<7\sqrt3<6\sqrt5$.

Step-by-step explanation:

Given : Numbers $6\sqrt{5},\ 7\sqrt{3},\ 8\sqrt{2}$

To find : Writing the numbers in ascending order ?

Solution :

To determine the order we write the numbers in simpler form by squaring them.

Numbers $6\sqrt{5},\ 7\sqrt{3},\ 8\sqrt{2}$ squaring the numbers,

$(6\sqrt5)^2=6^2\times 5=180$

$(7\sqrt3)^2=7^2\times 3=147$

$(8\sqrt2)^2=8^2\times 2=128$

Now, $128<147<180$

So, $8\sqrt2<7\sqrt3<6\sqrt5$

Therefore, the numbers in ascending order is $8\sqrt2<7\sqrt3<6\sqrt5$

#Learn more

Arrange in ascending order 3,8,-2,16,-4,2

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