Is the range of projectile the same for both angles of projections 30 and 60?

Answer: B Explanation: A careful inspection of either Figure 1 or Table 1 reveals that the range of a projectile has an identical value for more than one launch angle. For instance, the range is the same for a 15° and a 75° angle. The range is also the same for a 30° and a 60° launch angle.

For what two angles of projection the range of projectile is same keeping initial speed same )?

It means that the range of the projectile with a given initial velocity is same for a pair of projection angles θ and 90° – θ.

For which pair of angles with same initial speed horizontal range is same?

Hence, complimentary angles will have same range !

Can you have the same range for two different angles of projection?

A projectile can have the same range for two angles of projection.

What do you call angles that cover the same range?

The horizontal distance traveled by a projectile is called its range . (Identical projectiles launched at complementary angles have the same range.)

Does the projection angle affect the range covered?

What factors influence the trajectory (flight path) of a projectile? When projection angle and other factors constant, projection speed determines length of trajectory (range). For vertical projectile, speed determines apex. For oblique projectile, speed determines height of apex and horizontal range.

What is the range of a projectile shot at 30 degrees?

If you shoot a projectile at 30 degrees above a level area, it will travel a distance R. If you shoot the same projectile at 90 degrees minus 30 degrees = 60 degrees, it will go higher but will still travel the same distance over the area: R. Note that here the projectiles shot at 15 degrees and 75 degrees have the same range and that 90 – 15 = 75.

Is the range of two projectiles the same if their projection angles?

Fact is, the range is proportional to the sine of twice the projection angle. So, the range of two projectiles is same if their projection angles are complementary. The math is unintuitive, but it is the only thing which doesn’t lie. Here’s how to understand this. I’m sure you must have heard that 45 ° is the best angle for projection.

How do you find the range of a 30 degree angle?

This is proven by the equation of Range = vo^2 * sin 2θ / g. If range 1 uses 30 degrees and range 2 is using 60 degrees, then Range 1 = vo^2 * 0.866025 / g and Range 2 = vo^2 * 0.866025 / g.

How do you solve problems in projectile motion?

Identify and explain the properties of a projectile, such as acceleration due to gravity, range, maximum height, and trajectory. Determine the location and velocity of a projectile at different points in its trajectory. Apply the principle of independence of motion to solve projectile motion problems.