Section 1 - Question 8 Coordinate plane shows two similar triangles on F James considered this image and said the slope of QT and RS are the same because they overlap. Mary believed the slope of QT and RS were not the same because the triangle created on is larger than the triangle created on RS. d James provide additional justification to prove the two lines have the same slope? A с D ← QT Yes, the slope of F is equal to RS ← Yes, QT and RS both have the same slope as F Yes, both triangles are right triangles, so they both have a slope of c when the formula a² + b² = c². No, Mary is correct because the QT is √80 units long, and RS is √20 units long.
Section 1 - Question 8 Coordinate plane shows two similar triangles on F James considered this image and said the slope of QT and RS are the same because they overlap. Mary believed the slope of QT and RS were not the same because the triangle created on is larger than the triangle created on RS. d James provide additional justification to prove the two lines have the same slope? A с D ← QT Yes, the slope of F is equal to RS ← Yes, QT and RS both have the same slope as F Yes, both triangles are right triangles, so they both have a slope of c when the formula a² + b² = c². No, Mary is correct because the QT is √80 units long, and RS is √20 units long.
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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the slope of QOT and RS are the same because they overlap. Mary believed the slope of QT and RS were not the same because the triangle created on QT is larger than the triangle created on RS. Could James provide additional justification to prove the two lines have the same slope? QT Yes, the slope of F is equal to RS B Yes, QT and RS both have the same slope as F C Yes, both triangles are right triangles, so they both have a slope of c when the formula a? + b2 = c?. No, Mary is correct because the QT is V80 units long, and RS is V20 units long.
Transcribed Image Text:Section 1 - Question 8
The coordinate plane shows two similar triangles on F James considered this image and said the slope of QT and RS are the same because they overlap. Mary believed the slope of QT and RS were not the same because the triangle created on
QT is larger than the triangle created on R.S.
Could James provide additional justification to prove the two lines have the same slope?
A
B
с
D
Yes, the slope of F is equal to RS-
QT
ABC
←
Yes, QT and RS both have the same slope as F
Yes, both triangles are right triangles, so they both have a slope of c when the formula a² + b² = c².
No, Mary is correct because the QT is √80 units long, and RS is √20 units long.
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