* Suppose that the exchange rates ( after taking out the fees for making the exchange ) in London are £ 5

Suppose we look at S1 just a couple of years after it was built.

Suppose that a worm crawls along a 1 metre rubber band and, after each minute, the rubber band is uniformly stretched by an additional 1 metre.

Suppose the donor loses capacity to grant permission after the power of attorney has been created ( for example, from Alzheimer's disease or a head injury in a car crash ); then the power will probably no longer be effective.

Suppose it is necessary to know the price of the oil at 12: 00PM on one particular day in the past ; one must base the estimate on any number of samples that were obtained on the days before and after the event.

Suppose you have a gram of rubidium-87 and with your Geiger counter, you get a count rate which, after taking solid angle effects into account, is consistent with a decay rate of 3200 decays per second ; this would correspond to a specific activity of 3. 2 × 10 < sup > 6 </ sup > Bq / kg.

Suppose ( unrealistically ) that the number N is chosen by some random process that is independent of the batter's ability – say a coin is tossed after each at-bat and the result determines whether the scout will stay to watch the batter's next at-bat.

Suppose that the complete amount including the interest is withdrawn after exactly one year.

Suppose you make an experiment of extracting n balls of k different categories from a bag, replacing the extracted ball after each draw.

Suppose the velocity of a line in space-time is the slope of the line, which is the hyperbolic tangent of the rapidity, just as the slope of the x-axis after a rotation is given by the tangent of the rotation angle.

Suppose that a linefeed previously occurred after 1 of the last 5 periods ( P ( X | A )

An early attempt of Baldessari's included the hand-painted phrase " Suppose it is true after all?

Suppose, we have fixed the 30 days of delivery after customer places the purchase order.

:: “ Suppose that a sheriff were faced with the choice either of framing a Negro for a rape that had aroused hostility to the Negroes ( a particular Negro generally being believed to be guilty but whom the sheriff knows not to be guilty )— and thus preventing serious anti-Negro riots which would probably lead to some loss of life and increased hatred of each other by whites and Negroes — or of hunting for the guilty person and thereby allowing the anti-Negro riots to occur, while doing the best he can to combat them.

Suppose for example that, by accident while driving, the accused injures a pedestrian.

Suppose a particle moves at a uniform rate along a line from A to B ( Figure 2 ) in a given time ( say, one second ), while in the same time, the line AB moves uniformly from its position at AB to a position at DC, remaining parallel to its original orientation throughout.

Suppose their original route is while their new route is.

Suppose we have a " flow ", i. e. the generator of a smooth one-dimensional group of transformations of the configuration space, which maps on-shell states to on-shell states while preserving the boundary conditions.

Suppose x and y are variables, while a is taken as a constant.

Suppose that the temperature is held at zero on the curved portion of the boundary, while the straight portion of the boundary is insulated, i. e., we define the Cauchy boundary conditions as

Suppose company A manufactures down to 130 nm, while company B manufactures down to 22 nm, by extending its photolithography capability through years of successive resolution enhancements, such as wavelength change ( i. e., from 248 nm to 193 nm ), more and more aggressive optical proximity correction, more and more costly phase-shift masks, converting to immersion lithography and finally, implementing double patterning.

Suppose that a mathematician is studying geometry and shapes, and she wishes to prove certain theorems about them.

and I asked myself a question: Suppose I had the same number of peas as there are atoms in my body, how large an area would they cover??

:" Suppose that a cask of new wine, which cost £ 50, is put into a cellar, and that, at the end of twelve months, it is worth £ 55, the question is: Should the £ 5 of additional value, given to the wine, be considered as a compensation for the time the £ 50 worth of capital has been locked up, or should it be considered as the value of additional labour actually laid out in the wine?

This problem reduces to a question on the coframe bundle of M. Suppose we had such a closed coframe

Suppose that the terms of the sequence in question are non-negative.

Suppose John Jones, who, for 1960, filed on the basis of a calendar year, died June 20, 1961.

Suppose it is something right on the planet, native to it.

Take as an example a program that looks up a specific entry in a sorted list of size n. Suppose this program were implemented on Computer A, a state-of-the-art machine, using a linear search algorithm, and on Computer B, a much slower machine, using a binary search algorithm.

Suppose a mass is attached to a spring which exerts an attractive force on the mass proportional to the extension / compression of the spring.

Suppose random variable X can take value x < sub > 1 </ sub > with probability p < sub > 1 </ sub >, value x < sub > 2 </ sub > with probability p < sub > 2 </ sub >, and so on, up to value x < sub > k </ sub > with probability p < sub > k </ sub >.

Suppose that on these sets X and Y, there are two binary operations and that happen to constitute the groups ( X ,) and ( Y ,).

: Suppose ƒ is a continuous complex-valued function defined on the real interval.

Suppose that a student performed poorly on a test and guesses that the cause was his not studying.

As they discussed Shelvocke's book, Wordsworth proffers the following developmental critique to Coleridge, which importantly contains a reference to tutelary spirits: " Suppose you represent him as having killed one of these birds on entering the south sea, and the tutelary spirits of these regions take upon them to avenge the crime.

Suppose the thimble were screwed out so that graduation 2, and three additional sub-divisions, were visible ( as shown in the image ), and that graduation 1 on the thimble coincided with the axial line on the frame.

Suppose that the thimble were screwed out so that graduation 5, and one additional 0. 5 subdivision were visible ( as shown in the image ), and that graduation 28 on the thimble coincided with the axial line on the sleeve.

Suppose a particle starts at point A, and there is a force F acting on it.

Suppose that we have already constructed Lebesgue measure on the real line: denote this measure space by ( R, B, λ ).

Suppose you want to find the shortest path between two intersections on a city map, a starting point and a destination.

Suppose someone told you they had a nice conversation with someone on the train.

* Suppose that is a sequence of Lipschitz continuous mappings between two metric spaces, and that all have Lipschitz constant bounded by some K. If ƒ < sub > n </ sub > converges to a mapping ƒ uniformly, then ƒ is also Lipschitz, with Lipschitz constant bounded by the same K. In particular, this implies that the set of real-valued functions on a compact metric space with a particular bound for the Lipschitz constant is a closed and convex subset of the Banach space of continuous functions.

Suppose Lloyds TSB is trading on the market at 410p bid, and 411p offer.

: Suppose there are three cottages on a plane ( or sphere ) and each needs to be connected to the gas, water, and electric companies.

Suppose U is a simply connected open subset of the complex plane, and a < sub > 1 </ sub >,..., a < sub > n </ sub > are finitely many points of U and f is a function which is defined and holomorphic on U

Suppose f is an analytic function defined on an open subset U of the complex plane.

Suppose that you start with $ 10 in poker chips, and you repeatedly wager $ 1 on a ( fair ) coin toss indefinitely, or until you lose all of your poker chips.

Suppose that you have a coin purse containing five quarters, five nickels and five dimes, and one-by-one, you randomly draw coins from the purse and set them on a table.