Question

using the provided image, what is \frac{qp}{qr}? 0.555 1.500 0.667 0.832

Explanation:

Step1: Check the given ratios

We are given \(\frac{QP}{RP} = 0.555\).

Step2: Analyze the triangles

Since in similar triangles, the ratio of corresponding sides is equal. Here, \(\frac{QP}{QR}\) is not a new ratio. By observing the given data, the value of \(\frac{QP}{RP}\) is directly provided as \(0.555\). And there is no indication that \(\frac{QP}{QR}\) is different from \(\frac{QP}{RP}\) (assuming the triangles are set - up in a way that \(QR = RP\) which is a common case in congruent or similar triangle side - ratio problems without additional side - length information). So \(\frac{QP}{QR}=0.555\).

Answer:

0.555