Evidence-based practice statistics worksheet with answers

Free printable Evidence-based practice statistics worksheet: 6 problems from easy to exam level, with an answer key. Print it or save it as a PDF.

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Name: ____________________   Date: ____________

1.Easy
01 yearN = 33 000cases: 1071new cases: 144P = ?

Practice exercise (made-up values, not clinical guidance). A town has 33 000 inhabitants. At the start of a year, 1071 of them have a chronic disease. During the year, 144 more people are newly diagnosed (assume nobody moves away or dies). Find the point prevalence P at the start of the year per 1000 inhabitants. Round to one decimal place.

N = 33 000existing cases = 1071new cases = 144
P = per 1000
2.Easy
testdisease presentdisease absenttotalpositive23419253abnegative96611707cdtotal330630960

Practice exercise (made-up values, not clinical guidance). A new test was compared with the reference standard in a study (see the 2 × 2 table). Find the sensitivity Se as a percentage. Round to one decimal place.

a = 234b = 19c = 96d = 611
Se = %
3.Medium
eventno eventtotaltreatment214676890abcontrol259551810cd

Practice exercise (made-up values, not clinical guidance). In a randomised trial, 890 patients received a new treatment and 810 received the control treatment. The table shows how many in each group had the outcome (an unwanted event such as a stroke). Find the absolute risk reduction ARR as a percentage. Round to one decimal place.

treatment: 214/890control: 259/810
ARR = %
4.Medium
Se84%Sp66%LR+ = ?

Practice exercise (made-up values, not clinical guidance). A test has a sensitivity of 84% and a specificity of 66%. Find the positive likelihood ratio LR+. Round to two decimal places.

Se = 84%Sp = 66%
LR+ =
5.Hard
pre-test25%post-test?p′LR−

Practice exercise (made-up values, not clinical guidance). A patient has a pre-test probability of 25% for a disease. A test with sensitivity 66% and specificity 80% comes back negative. Find the post-test probability p′ of the disease as a percentage. Round to one decimal place.

pre-test 25%Se = 66%Sp = 80%negative
p′ = %
6.Hard
CER37%EER?RRR 48%

Practice exercise (made-up values, not clinical guidance). A treatment reduces the risk of an event by 48% in relative terms (RRR = 48%). In a patient group the risk without treatment (CER) is 37% over five years. Find the number needed to treat NNT for five years to prevent one event. Round up to a whole number of patients.

RRR = 48%CER = 37%
NNT =

Answer key

  1. 1. P = 32.5 per 1000
  2. 2. Se = 70.9 %
  3. 3. ARR = 7.9 %
  4. 4. LR+ = 2.47
  5. 5. p′ = 12.4 %
  6. 6. NNT = 6

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