If $$ riangle A B C $$ is an equilateral triangle, find $$ x $$ if one of the angles is $$ (5 x-5)^{\circ} $$. $$ x=60 $$ Cannot be determined $$ x=13 $$ $$ x=37 $$

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If $$ 	riangle A B C $$ is an equilateral triangle, find $$ x $$ if one of the angles is $$ (5 x-5)^{\circ} $$. $$ x=60 $$ Cannot be determined $$ x=13 $$ $$ x=37 $$

UpStudy AI · Accepted Answer

In an equilateral triangle, all angles measure 60°. Since one of the angles is given as (5x - 5)°, we set up the equation:

5x - 5 = 60

Now, add 5 to both sides:
  5x = 65

Then, divide both sides by 5:
  x = 13

Thus, the answer is x = 13.
$$ x = 13 $$

If \( \triangle A B C \) is an equilateral triangle, find \( x \) if one of the angles is \( (5 x-5)^{\circ} \). \( x=60 \) Cannot be determined \( x=13 \) \( x=37 \)

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