Grade 12 Science · Problem type

Highs, lows and the pressure gradient

Use this for “A 1,024 hPa high and a 996 hPa low are 700 km apart. What is the pressure gradient, and which way does the wind blow round the low?”

Diagram

1,0001,0081,016H1,024 hPaL996 hPaNorthern Hemisphereisobars every 4 hPa700 km
Winds blow from high to low pressure, turned right by the Coriolis effect: clockwise out of the high, counterclockwise into the low.
6 isobars lie between them.
This is an example. Type your own values to start a new problem.
G (hPa per 100 km)
=
(
H (hPa)
−
L (hPa)
)
÷
D (km)
×
100
ΔP
Pressure difference
worked out (not typed) · hPa

Formulas

ΔP
=
H
−
L
28 = 1,024 − 996
G
=
ΔP
D
×
100
4
=
28
700
×
100

Assumptions

•
Wind blows from high to low, faster where isobars are closer.
•
The Coriolis effect turns it right in the Northern Hemisphere, so it circles a low counterclockwise.
•
Friction near the ground turns it partway back toward the low.

Step-by-step

WE KNOW
H = 1,024 hPa, L = 996 hPa, D = 700 km
FIND
pressure difference (ΔP), pressure gradient (G)
Step 1 · Find pressure difference (ΔP)
Use ΔP = H − L
How much higher the pressure is at the high.
ΔP = 1,024 − 996
ΔP = 28 hPa
Step 2 · Find pressure gradient (G)
Use G = ΔP ÷ D × 100
The pressure change per km, times 100 km.
G
=
28
700
×
100
G
=
0.04
×
100
G
=
4
hPa
per
100
km
Check
Put the numbers back in. Both sides should match.
28 = 1,024 − 996 ✓
4
=
28
700
×
100
✓
Topic check
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