woah Flashcards

(17 cards)

1
Q

1.2

A

2.75 x 0.42 = T(pq)

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2
Q

1.3

A

0.170

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3
Q

1.4

A

S = ut + 0.5x at^2
a = 2s/t^2 = (2 x 0.17)/1.2^2

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4
Q

1.5

A

Resolution of the graph is 2mm, uncertainty is half the resolution, as its a reading, multiply by 2, gets uncertainty of +-2mm

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5
Q

1.6

A

Uncertainty of s = (2/170) x 100 = 1.18%
uncertainty of T = 0.46 x 2
Add together gets you 2.1

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6
Q

1.7

A

Resultant force will be lower as they have ignored the force of friction, so the value of a will be an underestimate as it has been slowed down due to friction, creating an underestimate for g

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7
Q

2.1

A

use given formula to find a value for f, should be about 3 x 10^4

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8
Q

2.2

A

Use the curve of best fit, should be from 58-64, find a 62 for safety

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9
Q

2.3

A

Desired figure is WAY off the graph, thus requires significant extrapolation, reduce the force or increase the value of D to be able to find B for lead

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10
Q

2.4

A

Digital vernier callipers

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11
Q

2.5

A

Because the percentage uncertainty of h > than that of d due to the size of it

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12
Q

3.2

A

Use of 2T - W = ma (modified NL2) and solve for a

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13
Q

3.3

A

Max Stress = max t/area = (1.6 x 10^6)/(9.6 x 10^-3) = 1.67 x 10^8
Breaking/max = (8.9 x 10^6)/(1.67 x 10^8) gets you ratio of roughly 5x larger, so yes, is safe

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14
Q

3.4

A

Attempt to find area under graph in that area.
Should lead to 250 x 3.6 x 10^6 joules
Therefore energy stored is insufficient

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15
Q

4.1

A

Constructive interference creates a bright fringe,
so path difference of 2d + phase difference due to the reflection at A must be approximately equal to the light reflected at a and the light reflected at O must combine such that the difference between them is n lambda.
Reflection at a changes it by lambda/2 so path diff must be n + 1/2 lambda

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16
Q

4.2

A

s = 5.0mm / 11
t = (lambda x L)/2s = (590 x 10^-9 x 6.0 x 10^-2)/(2 x 0.45 x 10^-3)
= 3.9 x 10^-7

17
Q

4.3

A

As c = f x lambda, wavelength will decrease due to change in refractive index, and as s is directly proportional to lambda as s = (lambda x L)/(2t) so s will decrease