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Given: A gardener has 1050 plants.He wants to plant in such a way that no.of columns and no.of rows remain same.
If number of rows and columns remains same, then,he will plant in the shape of a square,..
∴ no. of rows = no.of columns = √no. of plants.
√1050 = √1024+26
⇒√32²=26=32.3..
so,
The number of plants he need more
= (no.of rows or columns's next number)² -number of plants available
32+1=33
33²=1089
33²-1050=1089-1050=39,.
He needs 39 more plants,.
The value depicted by the farmer is perseverence. (I don't know)
Hope it Helps
Given: A gardener has 1050 plants.He wants to plant in such a way that no.of columns and no.of rows remain same.
If number of rows and columns remains same, then,he will plant in the shape of a square,..
∴ no. of rows = no.of columns = √no. of plants.
√1050 = √1024+26
⇒√32²=26=32.3..
so,
The number of plants he need more
= (no.of rows or columns's next number)² -number of plants available
32+1=33
33²=1089
33²-1050=1089-1050=39,.
He needs 39 more plants,.
The value depicted by the farmer is perseverence. (I don't know)
Hope it Helps
sivaprasath:
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yes,so,I used to type this on every answer
Don't chat here
Hehehe....Okay bro
ok,.one doubt,. are you 118 years old?
No...I am 16
I asked siddhartharao
Othman
It's their in his bio....lol
Answered by
2
Given that a gardener has 1050 plants.
Given that number of wors and number of columns remain same. Then the number of trees will be in the x^2 form.
1050 is not a perfect square, The nearest perfect square to 1050 is 1089.
1089 - 1050 = 39
Therefore he needs to add 39 more trees to get 1050.
Hope this helps!
Given that number of wors and number of columns remain same. Then the number of trees will be in the x^2 form.
1050 is not a perfect square, The nearest perfect square to 1050 is 1089.
1089 - 1050 = 39
Therefore he needs to add 39 more trees to get 1050.
Hope this helps!
118 years old!!
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