This page holds a finished UNIV-101A Week 6 plausibility check note: a rough figure committed to before the working, set against the result, with a verdict on the size. Searches like "univ 101a week 6 assignment example", "univ101a week 6 sample" and "univ-101a week 6 example" land here.
What a finished UNIV-101A Week 6 plausibility check note looks like
Three or four sentences, sometimes fewer, and the brevity is deliberate. It opens with the ballpark figure the writer committed to before calculating, together with the one-line reasoning that produced it: a round stand-in substituted for each supplied value and the arithmetic done in the head. Then the calculated result. Then the comparison, which is about size rather than about agreement, since an estimate landing within a factor of two has done its job. Where the two disagree wildly the note says what it suspects, most often a pair of digits swapped in copying or a zero lost between the question and the working. It ends on a verdict, and concluding that the figure looks wrong is a permitted ending.
How a UNIV-101A Week 6 example is structured
The order is not negotiable here, because a check written afterward is not a check. The estimate comes first and is presented as having been made first, with the rounded stand-in values shown so nobody has to take it on trust. The calculated figure comes second, quoted rather than reworked. Third is the comparison, expressed as how many times larger or smaller one is than the other, which is more useful than a difference and is what makes an answer off by a whole power of ten obvious. Fourth, where there is a gap, comes the diagnosis, naming the likeliest place it entered rather than announcing that a mistake exists somewhere. The note closes on what the writer did next, whether that was accepting the result or going back to the setup, and either ending is acceptable if it is honest.
Estimate first, and say so
A rough figure produced before the working is evidence; the same figure produced afterward is decoration. Showing the rounded stand-ins you used is what tells a reader which of the two this was.
Compare sizes, not digits
How many times larger is the useful question. A result ten times off announces itself instantly under that comparison and hides completely under a subtraction.
Name where it went wrong
A gap deserves a suspect: two digits swapped in copying, a zero dropped, a value taken out of the wrong sentence. Naming one is worth more than admitting an error exists.
A verdict you are allowed to lose
Concluding that the figure is not the right size, and saying what you did about it, is a complete answer. The assignment marks the checking and not the outcome.
Where marks go in UNIV-101A Week 6
Nothing costs more here than a check written to confirm a result the writer had already decided to keep, which shows up as an estimate suspiciously close to the answer with no reasoning behind it. Running it close is the note that compares the two figures and then does nothing with the comparison, reporting a large gap and submitting anyway. Notes that test the arithmetic instead of the size miss the assignment, since adding a column twice proves only that the addition was repeated. Then there is the estimate offered with no stand-in values, which cannot be checked and reads as invented afterward. And a verdict of looks fine, with no comparison in front of it, earns nothing at all.
Get a UNIV-101A Week 6 example written to your instructions
Send the result you produced and the question behind it, and a custom UNIV-101A Week 6 plausibility check note is written to your own figures and returned inside 24 to 48 hours, the first one free. If the check turns up a gap in what you calculated, the note says where it most likely entered.
UNIV-101A Week 6 questions, answered
How rough is a rough estimate allowed to be?
Rough enough to do without writing anything down. Replacing each supplied value with the nearest easy number and multiplying in your head is the intended method, and an estimate landing within a factor of two counts as a match. Precision is not the point. The point is having an independent figure to hold the result against, and an estimate careful enough to need a calculator has stopped being independent.
What if the estimate and the result do not agree?
That is the useful outcome, and the note is not supposed to bury it. The example states the size of the gap, names the most likely cause, goes back to the setup rather than to the arithmetic, and reports what it found. Submissions that discover a real error this way and document the repair routinely score better than submissions that had nothing to find.
Does every assignment in this course want a check like this?
In many sections the habit is expected from here on, with the check folded into later write-ups as a closing sentence rather than submitted alone. Treat this week as the place where the method is graded explicitly and the rest of the term as the place where its absence gets noticed. Where your classroom shows a required element for it, follow that wording.