What sort of rig do you need? First answer these questions (for yourself):
1. How much are you willing to spend?
2. What sort of tone do you want?
3. How much weight and bulk are you willing to deal with?
4. How loud is the band?
5. How well do you want to hear yourself.
There are various forms of this 3-factor equation:
1. plays low, 2. plays loud, 3. cheap.
The idea is you can have 2.
If you pay attention to the specs, you should eventually get an idea for how much headroom you need. My magic number is 124dB. I can usually make a rig capable of 118dB work, but it tends to be frustrating. My last touring rig was rated for 127dB and I never pushed it to clipping.
How to calculate a rig's volume potential. You need two things: 1. The usable power, which is the lower rating between the amp's RMS power rating and the speaker's RMS power rating. 2. The 1W/1m sensitivity rating of the cab.
Simplified Formula:
Calculated SPL = [Log(Usable Power) + (Sensitivity at 1W/1m)
Most companies list these specs for their amps and cabs. Let's assume you have an 8 ohm cab rated for 400W and the cab has a 97dB 1W/1m sensitivity rating. You also have an amp rated for 350W at 8 ohms.
Usable Power = 350W
Calculated SPL = [Log(350) x 10] + 97 = ~122.4dB
This rig would be borderline for my use. I have no idea how well it would meet your needs. Maybe it will be plenty and maybe it won't.
Now let's assume we can add a matching cab and the amp will produce 700W at 4 ohms.
Usually when you add a matching cab the connection to the amp is in parallel. The resulting total impedance is 1/2 (4 ohms), the total power handling is doubled (800W), and the combined sensitivity is +3dB (100dB 1W/1m)
Calculated SPL with both cabs = [Log(700) x 10] + 100 = ~128.5dB
Notice this is 6dB louder than one cab. The first +3dB is due to the increased sensitivity and the second +3dB is due to doubling the power.
1. When you add a matching cab and the usable power doubles, you get +6dB
2. When you add a matching cab and the usable power stays the same, you get +3dB
3. Many solid state amps increase the power, but do not achieve a full doubling, so you get +4dB or +5dB.
I will restate this to make it more obvious...each doubling of power gives you +3dB.
Caveat: ...assuming the speaker can handle the extra power.
Here is the sequence of doublings and the Log formula for decibel change from 1W:
1W = Sensitivity Rating
2W = Sensitivity Rating +3dB = Log(2/1) x 10
4W = Sensitivity Rating +6dB = Log(4/1) x 10
8W = Sensitivity Rating +9dB = Log(8/1) x 10
16W = Sensitivity Rating +12db = Log(16/1) x 10
You can also use the Log formula to determine the decibel change between two power levels. Let's say you have a 150W amp and 450W amp.
Decibel Change = Log(450/150) x 10 = 4.8dB
Anytime you have a 3 to 1 power relationship you will get a 4.8dB change.
Log(3/1) = ~4.8.
Log(45/15) = ~4.8.
Log(9/3) = ~4.8.
Log(27/9) = ~4.8.
Log(384/128) = ~4.8.
etc.
All of these simplify to Log(3) = ~4.8.