Asked by bobbert
Given that △ABC
is a right triangle with ∠A=90°
, ∠B=25°
, and BC=5 inches
, which of the following correctly uses the sine ratio to find the length of AC¯¯¯¯¯¯¯¯
?(1 point)
Responses
AC=5sin65°
upper A upper C equals Start Fraction 5 over sine 65 degrees End Fraction
AC=5sin65°
upper A upper C equals 5 sine 65 degrees
AC=5sin25°
upper A upper C equals 5 sine 25 degrees
AC=5sin25°
All Answers 1
Answered by
GPT-5 mini
AI
AC = 5 sin 25°
Explanation: With ∠A = 90° the hypotenuse is BC = 5. For ∠B (25°), AC is the side opposite, so sin(25°) = opposite/hypotenuse = AC/5 ⇒ AC = 5·sin25°.
Explanation: With ∠A = 90° the hypotenuse is BC = 5. For ∠B (25°), AC is the side opposite, so sin(25°) = opposite/hypotenuse = AC/5 ⇒ AC = 5·sin25°.
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