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A 55 yr old man visits his Doc with urinary obstructive symptoms, and a 1 cm palpable nodule on his prostate. The PSA is 7 ng/ml. By common standards, a level greater than 4 ng/m is considered abnormal. Using this standard, this test has a sensitivity of 80% and a specificity of 90%. A recently published epidemiologic article found that in a cross-sectional study, 10% of men at this age have prostate cancer. What's your best estimate on the likelihood that this man actually has prostate cancer?
(a) 13%,
(b) 25%,
© 36%,
(d) 47%,
(e) 58%,
(f) 69%,
(g) 72%,
(h) 81%
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yes i agree with drock..
80/1-90...i m getting 8..!! so i 'll just say 80%...
messed up my calculation somewhr i guess..
in this do we remove the % n add 100???
can some1 solve it for me.
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do we use some other formula?? whr r u ...;(
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Based on the fact that 10% of his age men have prostate cancer (10 out of 100 men) and on the given sensitivity, specificity, you construct the following table:
CANCER
test + - total
+ 8 9 17
- 2 81 83
total 10 90
and then you calculate ppv: 8/17=47% answer d
thanks for the question and gl to all of us
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test Cancer + .....- .........total
+...............8 ......9 .........17
- ...............2 .....81 ........83
total.........10..... 90
I hope the table posts better this time
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q asking abt PPV
10% population has disease so 10 out of 100
test--------------disease present-----------disease absent
positive----------- 8[sensitivity]-------------9[specificity]
negative-----------2[FN]--------------------83
PPV=TP/TP+FP
==8/8+9
=47%
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wow. indeed 47% i broke my head for this...now lemme get back to UW!!