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frutty [35]
3 years ago
15

Ben uses a compass and a straightedge to bisect angle PQR, as shown below: The figure shows two rays QP and QR having a common e

nd point Q. An arc drawn from Q cuts the ray QP at A and the ray QR at B. Two small arcs intersect between the lines QP and QR. The point of intersection of the arcs is labeled S. The points Q, S, and T are joined with a line. Which statement best explains why Ben uses the same width to draw arcs from A and B which intersect at S? (5 points) Group of answer choices BQ = BS when ∠AQS ≅ BQS. AQ = AS when ∠AQS ≅ BQS. ∠AQS ≅ BQS when AS = BS and AQ = BQ. ∠AQS ≅ BQS when AS = BQ and BS = AQ.
Mathematics
1 answer:
masha68 [24]3 years ago
8 0

Answer:

∠AQS ≅ ∠BQS when segments AQ and BQ are equal.

Step-by-step explanation:

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insens350 [35]

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8 0
3 years ago
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katrin [286]

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Now your question asks you to solve the expression using PEMDAS, however that is what we would do regardless as <em>in algebra </em>PEMDAS is always in effect.

Lets break it down! (3x+2x)*(3+4)

Simple enough! We just do the respective operations inside the parenthesis first (as per pemdas), which after completion yields us

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3 years ago
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