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Vaselesa [24]
2 years ago
9

Select the correct answer. Simplify the expression.

Mathematics
1 answer:
gregori [183]2 years ago
8 0

Answer:

Option D :- \sf \: 18 {x}^{2}  {y}^{2}     \sqrt[3]{3 {xy}^{2} }

Step-by-step explanation:

\sf \: 3x\sqrt[3]{648  {x}^{4}  {y}^{8} }

transform the equation

\rightarrow \sf \: 3x\sqrt[3]{ {6}^{3}  \times  {3x}^{2}   \times   {xy}^{6}  \times  {y}^{2} }

rewrite the expression

\rightarrow \sf \: 3x  \times \sqrt[3]{ {6}^{3}}  \times\sqrt[3]{  {3x}^{2}}   \times \sqrt[3]{ {xy}^{6} } \times \sqrt[3]{{y}^{2} }

Simplify the radical expression

\rightarrow \sf \: 3x  \times  {6xy}^{2} \sqrt[3]{3xy {}^{2} }

Multiply

\sf \: 18 {x}^{2}  {y}^{2}     \sqrt[3]{3 {xy}^{2} }

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DJ Titus is making a playlist for a radio show; he is trying to decide what 10 songs to play and in what order they should be pl
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Answer:

Different playlists possible = 18287141644800

Step-by-step explanation:

Given - DJ Titus is making a playlist for a radio show; he is trying to

            decide what 10 songs to play and in what order they should be

            played.

            Step 1 of 2 : If he has his choices narrowed down to 7 blues,

                                 7 disco, 5 pop, and 7 reggae songs.

To find - He wants to play no more than 4 reggae songs.

              How many different playlists are possible ?

Proof -

Given that he wants to play no more that 4 reggae songs.

So the possibility of choice of reggae song is 0, 1, 2, 3, 4

Now,

Case I -

If 0 reggae song is selected

⇒All 10 songs selected from 7 blue, 7 disco, 5 pop,

Number of ways = ¹⁹C₁₀ ₓ ⁷C₀ = 92,378

Case II -

If 1 reggae song is selected

⇒All 9 songs selected from 7 blue, 7 disco, 5 pop,

Number of ways = ¹⁹C₉ ₓ ⁷C₁ = 646,646

Case III -

If 2 reggae song is selected

⇒All 8 songs selected from 7 blue, 7 disco, 5 pop,

Number of ways = ¹⁹C₈ ₓ ⁷C₂ = 1,587,222

Case IV -

If 3 reggae song is selected

⇒All 7 songs selected from 7 blue, 7 disco, 5 pop,

Number of ways = ¹⁹C₇ ₓ ⁷C₃ = 1,763,580

Case V -

If 4 reggae song is selected

⇒All 6 songs selected from 7 blue, 7 disco, 5 pop,

Number of ways = ¹⁹C₆ ₓ ⁷C₄ = 949,620

So,

Total possible ways = 92,378+ 646,646+ 1,587,222+ 1,763,580+ 949,620

                               = 5,039,446

⇒Total possible ways = 5,039,446

Now,

Also the 10 songs selected can arranged themselves in 10! ways. ( because order of song played does not matter )

∴ we get

Different playlists possible = 10! × 5,039,446

                                          = 18287141644800

⇒Different playlists possible = 18287141644800

6 0
3 years ago
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