A fortnight is a charming English measure of time equal to 2.0 weeks (the word is a contraction of “fourteen nights”). That is a nice amount of time in pleasant company but perhaps a painful string of microseconds in unpleasant company. How many microseconds are in a fortnight?

Short Answer

Expert verified

The number in microseconds in the fortnight is 1.21×1012μs.

Step by step solution

01

Calculate the number of seconds in a week.

Consider there are 2 weeks in one fortnight and 7 days in one week.Use dimensional analysis to find 2.0 weeks in microseconds.

2.0weeks.7day1week.24h1day.60min1h.60s1min=1209600s

Thus, there are 1209600 s in a week.

02

Calculate the number of microseconds in the fortnight.

Convert the seconds into microseconds using dimensional analysis.

1209600s=1.21×106s×1μs10-6s=1.21×1012μs

Therefore, there1.21×1012are microseconds in fortnight.

Unlock Step-by-Step Solutions & Ace Your Exams!

  • Full Textbook Solutions

    Get detailed explanations and key concepts

  • Unlimited Al creation

    Al flashcards, explanations, exams and more...

  • Ads-free access

    To over 500 millions flashcards

  • Money-back guarantee

    We refund you if you fail your exam.

Over 30 million students worldwide already upgrade their learning with Vaia!

One App. One Place for Learning.

All the tools & learning materials you need for study success - in one app.

Get started for free

Most popular questions from this chapter

Question: Harvard Bridge, which connects MIT with its fraternities across the Charles River, has a length of 364.4 Smoots plus one ear. The unit of one Smoot is based on the length of Oliver Reed Smoot, Jr., class of 1962, who was carried or dragged length by length across the bridge so that other pledge members of the Lambda Chi Alpha fraternity could mark off (with paint) 1-Smoot lengths along the bridge. The marks have been repainted biannually by fraternity pledges since the initial measurement, usually during times of traffic congestion so that the police cannot easily interfere. (Presumably, the police were originally upset because the Smoot is not an SI base unit, but these days they seem to have accepted the unit.) Figure 1-4 shows three parallel paths, measured in Smoots (S), Willies (W), and Zeldas (Z). What is the length of 50.0 Smoots in (a) Willies and (b) Zeldas?

Figure 1-4Problem 8

A certain gyroscope consists of a uniform disk with a 50cm radius mounted at the centre of an axle that is11cmlong and of negligible mass. The axle is horizontal and supported at one end. If the disk is spinning around the axle at1000rev/min, what is the precession rate?

Two waves,

y1=(2.50mm)sin[(25.1rad/m)x-(440rad/s)t]andy2=(1.50mm)sin[(25.1rad/m)x+(440rad/s)t]

travel along a stretched string. (a) Plot the resultant wave as a function of tfor,x=0,λ/8,λ/4,3λ/8andλ/2whereλis the wavelength. The graphs should extend from t = 0to a little over one period. (b) The resultant wave is the superposition of a standing wave and a traveling wave. In which direction does the traveling wave move? (c) How can you change the original waves so the resultant wave is the superposition of standing and traveling waves with the same amplitudes as before but with the traveling wave moving in the opposite direction? Next, use your graphs to find the place at which the oscillation amplitude is (d) maximum and (e) minimum. (f) How is the maximum amplitude related to the amplitudes of the original two waves? (g) How is the minimum amplitude related to the amplitudes of the original two waves?

Question: An automobile driver increases the speed at a constant rate from 25 km.hrto 55 km/hrin 0.50 min. A bicycle rider speeds up at a constant rate from rest to 30 km/hr in 0.50 min. What are the magnitudes of (a) the driver’s acceleration and (b) the rider’s acceleration?

An old English children’s rhyme states, “Little Miss Muffet sat on a tuffet, eating her curds and whey, when along came a spiders who sat down beside her. . . .” The spider sat down not because of the curds and whey but because Miss Muffet had a stash of 11 tuffets of dried flies. The volume measure of a tuffet is given by 1 tuffet =2 pecks =0.50 Imperial bushel, where 1 Imperial bushel =36.3687 liters (L). What was Miss Muffet’s stash in (a) pecks, (b) Imperial bushels, and (c) liters?

See all solutions

Recommended explanations on Physics Textbooks

View all explanations

What do you think about this solution?

We value your feedback to improve our textbook solutions.

Study anywhere. Anytime. Across all devices.

Sign-up for free