Question

without actually calculating the cube evalute 25³ - 19³ -6³​

Answer 1

Step-by-step explanation:

To find: 25³ - 19³ -6³​ without calculating cube

Now If,

$a^{3}$+$b^{3}$+$c^{3}$=0

Then,

$a^{3}$+$b^{3}$+$c^{3}$= 3(a)(b)(c)

Therefore,

$a^{3}$+$b^{3}$+$c^{3}$= 3(a)(b)(c)

25³ - 19³ -6³​=0

25³ - 25³ =0

0=0

Now we can imply the property

$a^{3}$+$b^{3}$+$c^{3}$= 3(a)(b)(c)

25³ - 19³ -6³​=3(25)(19)(6)

= 8,550

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Answer 2

Step-by-step explanation:

Heare is the answer for your question