I- x2-365-364II- y -324-81A- if x-y or the relationship cannot be establishedB- if x - yC- if x-yD- if x - yE- if x-y

The correct option is B if x ≤ y I. x^2 365 = 364 Or x^2 = 364 + 365 = 729 Or x = ± 27 II. y √(324) = √(81) Or y 18 = 9 Or y = 27 So x ≤ y is the answe ...

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Standard X

Mathematics

Distance between Two Points on the Same Coordinate Axes

I. x2-365=364...

Question

I. $x^{2} - 365 = 364$

II. $y - \sqrt{324} = \sqrt{81}$

if x > y

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if x ≥ y

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if x < y

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if x ≤ y

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if x = y or the relationship cannot be established

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Solution

The correct option is D
if x ≤ y

I. $x^{2}$ - 365 = 364
Or $x^{2}$ = 364 + 365 = 729
Or x = $\pm$ 27
II. $y - \sqrt{324} = \sqrt{81}$
Or y - 18 = 9
Or y = 27
So $x \leq y$ is the answer.

Suggest Corrections

Similar questions

I. $x^{2} - 365 = 364$

II. $y - \sqrt{324} = \sqrt{81}$

Q. I.

x^{2} - 365 = 364

II.

y - \sqrt{324} = \sqrt{81}

In the following question, two equations numbered I and II are given. You have to solve both the equations and choose the appropriate answer.

$I . x^{2} - 365 = 364$
$I I . y - \sqrt{324} = \sqrt{81}$

Q. I.

3 x^{2} + 8 x + 4 = 0

II.

4 y^{2} - 19 y + 12 = 0

I . (x)^{2} = 961

I I . y = \sqrt{961}

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I. x2−365=364 II. y−√324=√81

The correct option is D if x ≤ y I. x2 - 365 = 364 Or x2 = 364 + 365 = 729 Or x = ± 27 II. y−√324=√81 Or y - 18 = 9 Or y = 27 So x≤y is the answer.

I. $x^{2} - 365 = 364$

II. $y - \sqrt{324} = \sqrt{81}$

The correct option is D
if x ≤ y

I. $x^{2}$ - 365 = 364
Or $x^{2}$ = 364 + 365 = 729
Or x = $\pm$ 27
II. $y - \sqrt{324} = \sqrt{81}$
Or y - 18 = 9
Or y = 27
So $x \leq y$ is the answer.