Vertex A of square ABCD is represented by the complex number 5 + 2i and its centre X is represented by 2 + i. Find, in the form a + bi where a and b are real,the complex numbers representing the other three vertices.
Thanks in advance for any help!
\frac{2x+5}{x+1}< 3
i know it's easy for u guys...
but i still don't know how to solve it by multiplying the square of the denominator.
greatly appreciated if someone can help :)
This is the first time I buy textbooks online.
Just wondering if any of you have purchased textbooks from "Temple Books". (Temple Books)
Is it safe to buy textboooks from it?
Thanks.
another question
g(x)=\begin{Bmatrix} x^{2} for x\leq -1 & & \\ax+5 for -1<x\leq 2 & & \\ b/x for x> 2 \end{Bmatrix}
find a and b if g(x) is to be continuous for all x.
thanks.
sorry, even more confused now
so im asking the question again.
If a, b and c are consecutive positive integers show that
ax^2 + bx + c = 0 cannnot have real roots. (hint: write b and c in terms of 'a' and consider the sign of the discriminant as the sign of a quadratic.
what i have written...
another question
If a, b and c are consecutive positive integers show that
ax^2 + bx + c = 0 cannnot have real roots. (hint: write b and c in terms of 'a' and consider the sign of the discriminant as the sign of a quadratic.
my solution so far:
Let b=a+1
c=a+2
therefore delta=b^2 -...
Re: another question
just wondering how u got BC=√777 cm by pyth. theorem.
BC=√777 =27.87(cor. to 2 dp)
which is larger than AB (17cm) lol considering AB is the hypotenuse @@