·
×
This browser does not support the video element.
No Source!
Private
Like
Bookmark
Share
facebook
linkedin
twitter
reddit
pinterest
email
Whatsapp
Related
×
GrepMed
Sign up
Login
about
browse
contact
Support GrepMed
Welcome to GrepMed!
Sign up
to bookmark, like, and share #FOAMed images to reach an audience of
> 1 million weekly!
Sign up
×
37
results
sorted by: relevance
bookmarks
views
likes
comments
time
coronavirus
covid19
clinical
ctchest
management
shock
differential
algorithm
classification
summary
cheatsheet
ards
cardiology
causes
hypoxia
overview
pathophysiology
respiratory
schema
syndrome
fcademartiri #COVID19 #
SARSCoV2
... CTChest #Clinical #
CriticalCare
... #
GroundGlass
#CoronaVirus
►
kevo00o #COVID19 #
SARSCoV2
... CTChest #Clinical #
CriticalCare
... #
GroundGlass
#CoronaVirus
►
Graded
Oxygen
Administration ... management #schema #
criticalcare
... #coronavirus #
sarscov2
... #
oxygen
#graded
pagethepa #COVID19 #
SARSCoV2
... CTChest #Clinical #
CriticalCare
... #
GroundGlass
#CoronaVirus
►
adamdavidthomas #COVID19 #
SARSCoV2
... CTChest #Clinical #
CriticalCare
... #
GroundGlass
#CoronaVirus
►
COVID19 #Cheatsheet #
Diagnosis
... Management #Summary #
SARSCoV2
... #Coronavirus #
CriticalCare
Hospitalist #Cheatsheet #
Diagnosis
... Management #Summary #
SARSCoV2
... #Coronavirus #
CriticalCare
pagethepa #COVID19 #
SARSCoV2
... CTChest #Clinical #
CriticalCare
... #
GroundGlass
#CoronaVirus
►
Equation in Shock =
Oxygen
... DO2 = Rate of
oxygen
... minute) 1.39 =
Oxygen
... #Delivery #
criticalcare
... resuscitation #
diagnosis
radiologiatoracica #COVID19 #
SARSCoV2
... CTChest #Clinical #
CriticalCare
... #
GroundGlass
#CoronaVirus
►
No results found for "Oxygen criticalcare sarscov2 diagnosis groundglass"
Try removing search terms or sorting by relevance
Or
Upload an image
for you and others searching for #Oxygen #criticalcare #sarscov2 #diagnosis #groundglass
![DO2 Equation in Shock = Oxygen Delivery
DO2 = CO x (1.39 x [Hb] x SaO2 +(0.003xPaO2))
DO2](data:image/jpeg;base64,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 "DO2 Equation in Shock = Oxygen Delivery
DO2 = CO x (1.39 x [Hb] x SaO2 +(0.003xPaO2))
DO2 ...")
