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Yes, they are the ones in the book, the book could be wrong so please let proceed.
I have instances, I had my calculations correct while it had it wrong.
I will post a question I know I am correct while it has it wrong.
At the back of the book the answer given was 21.
Okay,
= 3^3(n+2) = 3^(3n+6). You changed the exponent, please look at the original one above.
It says we should simplify it. But I don't know if it could be factorized. I tried doing it but the six has given me a tough time, it cannot be reduced to have 3 in order to have the same base as the others.
That's perfect no mistake!
I used zeros for the unprovided bearings. And got every thing wrong. I don't know any method well, apart from the vector approach. I don't seem to understand your workings, but see how I did mine:
From A to north; vector AN = (10km 000)
From north to east; vector NE = (5km, 000)
From east to the end let say P, therefore: vector EP = (10km, 045).
I used zeros for the unknown bearings, am I right?
I will use the almighty formula for the factorization, I presume I will get some decimal figures as answers.
27^n+2 - 6*3^3n+3/3^n9^n+2
That is it.
Thanks.
you have taken the negative sign after the six.
between the six and the three is multiplication sign. that is only problem.
No, the top terms are all on one platform. It was accident that I brought a space between the twenty seven and the rest.
Besides, it is 6.3^3n+3. I missed the sign for negative. I am sorry.
Please produce them here.
Thanks.
But please, did you use the vector approach? If so, please show me the workings, that I could learn.
Please.
Please help me solve the following, I can solve, but the 6 has become my headache, I can't figure out how to go about the 6.
.b)
Please, the
has square root on it.Thanks in advance.
Son.
My final answers are different from what the book has. I used vector approach though. This is the respective answers from the book.
a) The cyclist's destination is 12 km east of town A.
b) The cyclist's destination is 17 km north of town A.
c) The cyclist's final destination is 21 km away on a bearing of 35 degrees from A.
But have you worked it out?
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Thanks bobbym, I get you.
Yeb I must believe you, c'os the author stated explicitly that, a student should forgive any mistake that would be found in the book. Is just at the beginning of the book .
:-) But still you're darling!
Thank you very much indeed Sir!, in fact you're darling!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!
Do you mean you can simplify further?.
This is it:
A cyclist starts a journey from town A . He rides 10 km north, then 5 km east and finally ten 10 km on a bearing of 045 degrees
a) How far east is the cyclist's destination from A?
b) How far north is the cyclist's destination from town A?
c) Find the distance and the bearing of the cyclist's destination from A?. ( correct your answer to the nearest km and degree).
This is the problem.
Thanks. God bless.
Yes, I have had it right! I missed it up then. I would post more in which distances and bearings are not given.
Thanks Sir!
I must factorise the denominator, and here I go:
x^3 - 2x + x = 0
= x^3 - x^2 - x^2 + x = 0
= x^2(x - 1) - x(x - 1) = 0
Therefore:
(x^2 - x)(x- 1)
Numerator looks like difference of two square. There I go:
(x - 1)(x+ 1)/(x^2 - x)(x- 1) = x + 1/x^2 - x) = x + 1/ x(x - 1) . I hope I am correct.
Then please how exactly would the final answer be?
With the denominator I had: x^3 - 2x^2 + x.
So know, please let factorise the denominator.