In the figure, AC is a diameter of the circle with length 20 cm and BC=12 cm.
(a) Find AB. [16 cm]
(b) Show that triangle ABC similar to triangle AOP. [proved]
(c) Hence find AP and OP. ←I have problem with this....
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OpenStudy (anonymous):
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hartnn (hartnn):
since triangles are similar, their sides will be proportional
hartnn (hartnn):
AO =10, right ?
OpenStudy (anonymous):
yes
hartnn (hartnn):
so, u only need , either AP or OP., then pythagoras....
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OpenStudy (anonymous):
AP/20=OP/12 ?
hartnn (hartnn):
and what about third side ?
hartnn (hartnn):
=AO/AB
hartnn (hartnn):
and u know both AO and AB
OpenStudy (anonymous):
AP/20=10/16
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hartnn (hartnn):
yes.
OpenStudy (anonymous):
AP=12.5 cm and OP=7.5 cm?
OpenStudy (anonymous):
thank you:)
hartnn (hartnn):
welcome ^_^
OpenStudy (anonymous):
would you kindly help me with another question?
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OpenStudy (anonymous):
In the figure, two circle meet at P and Q. APB, ARSD and CQD are straight lines. If angle APR=70, find angle SQC.|dw:1355836965167:dw|
hartnn (hartnn):
AB and CD would be parallel, right ?
OpenStudy (anonymous):
no
hartnn (hartnn):
@sauravshakya , plz give this a try...
OpenStudy (anonymous):
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sorry for misleading you....
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OpenStudy (anonymous):
Hint: Join PQ
OpenStudy (anonymous):
ABQ~RBP and ACR~QCS,
AB * BP = CA * CS
(c) If PS//BC, find BP:CS.
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