Diketahui niali: A = 5 B = 2 Hitunglah A³ – 3A²B + 3AB² – B³ *
Answer (4)
Well the sum of the alternate interior angles of a transversal cutting parallel lines should be equal to 180'. So (3x+17)=(x+53) 3x+17=x+53 Using transposition method-
3x-x=53-17 2x=36 x=36/2 x=18 Hopw i helped!
When parallel lines are cut by a transversal, the alternate interior angles are equal.
3x + 17 = x + 53
Subtract 'x' from each side:
2x + 17 = 53
Subtract 17 from each side:
2x = 36
Divide each side by 2 :
x = 18
The value of x is found by setting the alternate interior angles equal to each other and solving. After the calculations, we find that x = 18 . Therefore, the chosen option is B .
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Jawaban:27Penjelasan dengan langkah-langkah:= A³ - 3A²B + 3AB² - B³= 5³ - 3(5²)(2) + 3(5)(2²) - 2³= 125 - 3(25)(2) + 15(4) - 8= 125 - 150 + 60 - 8= -25 + 60 - 8= 35 - 8= 27[tex]\boxed{ \red{ \boxed{\pink{\mathcal{M \frak{ ilana} \purple{ \tt01}}}}}} [/tex]
