$(5 - 3 x)^{3} =$ ?
$125 - 27 x^{3} + 225 x + 135 x^{2}$
$125 + 27 x^{3} - 225 x + 135 x^{2}$
$125 - 27 x^{3} - 225 x + 135 x^{2}$
None of the above

125 + 27 x^{3} - 225 x + 135 x^{2}

125 - 27 x^{3} + 225 x + 135 x^{2}

None of the above

125 - 27 x^{3} - 225 x + 135 x^{2}

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The expanded form of $(3 x - 5)^{3}$ is
(a) $27 x^{3} + 135 x^{2} + 225 x - 125$
(b) $27 x^{3} + 135 x^{2} - 225 x - 125$
(c) $27 x^{3} - 135 x^{2} + 225 x - 125$
(d) none of these

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Factorize using Identity 27x³-135x²-225x-125.

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3 x - \frac{y}{5} = 10

and

x y = 5

, then the value of

27 x^{3} - \frac{y^{3}}{125}

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The lines

33 y^{2} - 136 x y + 135 x^{2} = 0

are equally inclined to

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Complete the table for the given linear

relationship: y = \frac{125}{225} x + 200

x	y
81	A
B	5000

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(5−3x)3=?125−27x3+225x+135x2125+27x3−225x+135x2125−27x3−225x+135x2None of the above

$(5 - 3 x)^{3} =$ ?
$125 - 27 x^{3} + 225 x + 135 x^{2}$
$125 + 27 x^{3} - 225 x + 135 x^{2}$
$125 - 27 x^{3} - 225 x + 135 x^{2}$
None of the above