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What's on the worksheet
- Decide from side lengths whether two triangles are similar and give the scale factor.10, 4, 8 and 6, 15, 129, 12, 7 and 21, 27, 35\sqrt{2}, \sqrt{3}, 2 and 2, \sqrt{6}, 2\sqrt{2}3, 5, 9 and 6, 10, 181.2, 2, 1.6 and 5, 4, 3
- Decide whether SAS similarity shows each triangle is similar to triangle ABC.\triangle PQR with PQ = 10, PR = 15, m\angle P = 48^\circ\triangle KLM with LK = 12, LM = 18, m\angle L = 48^\circ\triangle XYZ with XY = 4, XZ = 6, m\angle Y = 48^\circ\triangle DEF with DE = 18, DF = 12, m\angle D = 48^\circ
- Find every possible pair of other board lengths for Hannah's garden bed frame.
- Find every value of x that makes two triangles with given sides similar.
- Check Sofia's SAS similarity argument for triangles JKL and RST.
- Find every x for which SAS similarity applies, and write each similarity statement.
- Prove the midpoint triangle is similar to the original with scale factor one half.
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The free lesson teaches it with worked examples and practice problems.
SSS and SAS similarity: the lesson ›More Chapter 7 worksheets: Similarity
- 7.1What a dilation does to a line
- 7.2SSS and SAS similarity
- 7.3Proving two triangles similar
- 7.4Triangle proportionality theorem
- 7.5Proving the triangle proportionality theorem
- 7.6Triangle angle bisector theorem
- 7.7Scale factor and perimeter, area and volume
- 7.8Dilations
- 7.9Similarity transformations
- 7.10AA similarity