A man grows into a giant such that his linear dimensions increase by a factor of $9$ . Assuming that his density remains the same, the stress in the leg will change by a factor of:

$9$
$\frac{1}{9}$
$81$
$\frac{1}{81}$

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A man grows into a giant such that his linear dimensions increase by a factor of 9. Assuming that his density remains the same the stress in the leg will change by a factor of91981181

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A man grows into a giant such that his linear dimensions increase by a factor of 9. Assuming that his density remains the same the stress in the leg will change by a factor of91981181

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A man grows into a giant such that his linear dimensions increase by a factor of $9$ . Assuming that his density remains the same, the stress in the leg will change by a factor of:

$9$
$\frac{1}{9}$
$81$
$\frac{1}{81}$

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A man grows into a giant such that his linear dimensions increase by a factor of $9$ . Assuming that his density remains the same, the stress in the leg will change by a factor of:

$9$
$\frac{1}{9}$
$81$
$\frac{1}{81}$

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A man grows into a giant such that his linear dimensions increase by a factor of 9. Assuming that his density remains the same, the stress in the leg will change by a factor of:91981181

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Preffered Answer: A man grows into a giant such that his linear dimensions increase by a factor of 9. Assuming that his density remains the same, the stress in the leg will change by a factor of:91981181

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A man grows into a giant such that his linear dimensions increase by a factor of $9$ . Assuming that his density remains the same, the stress in the leg will change by a factor of:

$9$
$\frac{1}{9}$
$81$
$\frac{1}{81}$

Preffered Answer:
A man grows into a giant such that his linear dimensions increase by a factor of $9$ . Assuming that his density remains the same, the stress in the leg will change by a factor of:

$9$
$\frac{1}{9}$
$81$
$\frac{1}{81}$