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Rus_ich [418]
3 years ago
12

Before starting the simulation and having the waves encounter the barrier, the wavelength is manipulated. This is the (1. BLANK)

variable.
The pattern of diffraction will vary as a result of the change in wavelength. The diffraction angle is therefore the (2. BLANK) variable.




A “constant” is a parameter that stays the same regardless of the variables. The parameter of the barrier that is held constant is the (3. BLANK).
Physics
2 answers:
Rashid [163]3 years ago
7 0

Answer:

1. Independent

2. Dependent

3. width of barrier line

Explanation:

1. The independent variable is the one that does not depend on any variable and it can be set to any value. Thus, wavelength is <u>Independent</u> variable.

2. The dependent variable is the one which depends upon the value of other variables, like diffraction angle here depends upon the wavelength. Thus, diffraction angle is <u>Dependent</u> variable.

3. The parameter kept constant of the barrier is the <u>width of barrier line</u>. Multiple lines are drawn on diffraction grating to provide obstruction to wave. Their width is always kept constant.

AnnZ [28]3 years ago
3 0

1.) independent

2.) dependent

3.) gap width

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The resultant magnitude and direction of the vectors are as follows:

  • A. A = 6.6; θ = 30.8° from the x-axis
  • B. B = 10.4; θ = 196.7° from the x-axis
  • C. C = 23.3; θ = 300° from the x-axis
  • D. D = 40.4; θ = 138° from the x-axis
  • E. E = 49.5; θ = 346° from the x-axis

<h3>What is the resultant magnitude and direction of the given vectors?</h3>

The resultant magnitude and direction of the vectors are as follows:

A. A = √(5.7² + 3.4²)

A = 6.6

θ = tan⁻¹(3.4/5.7)

θ = 30.8° from the x-axis

B. B = √{(-10)² + (-3²)}

B 10.4

θ = tan⁻¹(3/10) + 180

θ = 16.7° + 180°

θ = 196.7° from the x-axis

C. C = √{(12)² + (-20²)}

C = 23.3

θ = 360° - tan⁻¹(20/12)

θ = 300° from the x-axis

D. D = √{(-30)² + (27²)}

D = 40.4

θ = 180 - tan⁻¹(27/30)

θ = 138° from the x-axis

E. E = √{(48)² + (12²)}

E = 49.5

θ = 360° - tan⁻¹(12/48)

θ = 346° from the x-axis

In conclusion, the resultant of the vectors and direction are obtained using the resultant vector formula.

Learn more about resultant of vectors at: brainly.com/question/12534255

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