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The V1 and V2 were German military weapons during World War 2.
The V1 was a flying bomb also called a buzz bomb. It used a type of jet engine. It worked similar to a drone.
The V2 was a bomb carrying rocket. It was designed by Werner von Braun. He used designs by Goddard from the US patent office. He also started the American space program, which put a man on the moon.
What else can I help you with?
In the acceleration equation what do v1 and v2 represent?
v1 = initial velocity v2 = final velocity
What is the equation for the percentage difference of 20 and 31?
( | V1 - V2 | / ((V1 + V2)/2) ) * 100
What is the v1 v2 and rotate speed on a dc3?
v1 is design speed and v2 rotation speed
What is the formula for percentage change?
[ ((v2 - v1) / |v1|) * 100 ]
Difference between of rip v1 and rip v2?
Rip V1 is Classful routing protocol Rip V2 is Classless routing Protocol
What is the advantage of a system with more than one type of output?
The most common multi output systems are used for getting differential output. i.e., if V1 and V2 are the 2 outputs, then usually the difference, V2-V1 or V1-V2 is used.
If acceleration=0, than according to "d=v2*t-1/2a*t^2" changed to get v2 is "v2=d+1/2a*t^2/t", but with acceleration=0, would v2=d V2=end velocity, d=distance, a=acceleration, t=time?
The equations of motion that relate velocity, distance, time and acceleration for the specific case of "constant acceleration" can be written as follow, acceleration a = (v2 - v1)/t from which v2 = v1 + at The distance covered during t time d = vav x t, where vav refers to average velocity in the process from v1 to v2. For the case of constant acceleration vav = (v1 + v2)/2. Substituting in d we get d = (v1 + v2)/2 x t from which, v2 = 2d/t - v1 If we take the constant acceleration to be zero, a = 0, you can see that the second equation we wrote becomes, v2 = v1 (There is no acceleration), so our equation for the distance d becomes, d = v1 x t = v2 x t
What is the minimum numbers of unequal vectors to result into a null vector?
Two vectors; V1 + V2=0 where V1= -V2, two opposite vectors.
Which missile was bigger V1 or V2?
the V2 rocket was bigger and faster than the V1 flying bomb. the V1 being a flying bomb was smaller and had a pulse jet engine and the V2 which was a rocket had a bigger rocket engine. ACTUAL SIZE COMPARISON: V1: Length: 25' 4" wingspan: 8.32 meters V2: length 14 m (45 ft 11 in)
How do you find the shrinkage ratio?
SR={((V1-V2)/V2)*100}/(W1-W2) where,SR=srinkage ratio v1=initial volume v2=final w1=initial moisture content w2-final
Formula for resultant velocity?
Vresultant = V1 + V2
How was the V1 and V2 bombs operated?
by Hitler's jizz
