Which of the following statement(s) is/are TR | vedclass

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(A) For statement $I$:$\sqrt{144} = 12$,$\sqrt{36} = 6$,$\sqrt[3]{125} = 5$,$\sqrt{121} = 11$.Calculating the product: $12 	imes 6 	imes 5 	imes 11

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Only $I$

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(A) For statement $I$:$\sqrt{144} = 12$,$\sqrt{36} = 6$,$\sqrt[3]{125} = 5$,$\sqrt{121} = 11$.Calculating the product: $12 	imes 6 	imes 5 	imes 11 = 72 	imes 55 = 3960$.So,statement $I$ is $TRUE$.For statement $II$:$\sqrt{324} = 18$,$\sqrt{49} = 7$.Left side: $18 + 7 = 25$.$\sqrt[3]{216} = 6$,$\sqrt{9} = 3$.Right side: $6 	imes 3 = 18$.Comparing: $25 Therefore,only statement $I$ is true.

Which of the following statement$(s)$ is/are $TRUE$?
$I.$ $\sqrt{144} \times \sqrt{36} \times \sqrt[3]{125} \times \sqrt{121} = 3960$
$II.$ $\sqrt{324} + \sqrt{49} < \sqrt[3]{216} \times \sqrt{9}$

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Which of the following statement$(s)$ is/are $TRUE$?$I.$ $\sqrt{144} \times \sqrt{36} \times \sqrt[3]{125} \times \sqrt{121} = 3960$$II.$ $\sqrt{324} + \sqrt{49} < \sqrt[3]{216} \times \sqrt{9}$