What is the value of $m - n \div 37$ ?
(I) m is the largest possible six-digit number and n is the smallest possible six-digit number.
(II) The diffierence between m and n is known.

Statement (I) ALONE is sufficient, but statement (II) B alone is not sufficient

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Statement (II) ALONE is sufficient, but statement (I) alone is not sufficient

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BOTH statements TOGETHER are sufficient, but NEITHER statement alone is sufficient

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EACH statement ALONE is sufficient

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Solution

The correct option is A Statement (I) ALONE is sufficient, but statement (II) B alone is not sufficient
(I) ⇒m=999999,n=100000
∴ We can find the value of m−7÷37
(II) ⇒m−n=known, but neither the value of'm' is known nor the value of 'n' is known. So, we cannot find the values of m−n÷37.

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What is the value of m−n÷37?(I) m is the largest possible six-digit number and n is the smallest possible six-digit number.(II) The diffierence between m and n is known.

What is the value of $m - n \div 37$ ?
(I) m is the largest possible six-digit number and n is the smallest possible six-digit number.
(II) The diffierence between m and n is known.