Answer:
(x+4)(x+11)
Step-by-step explanation:
x^2+15x+44 is known as a simple quadratic. It is considered "simple" because x^2 is not greater than 1.
To solve quadratics, you need to factorise them (put them into brackets). You can do this by seeing what 2 numbers multiply to give 44, and add to give 15. I have attached a photograph of me breaking down the number 44 into its multiplying factors, and identifying which factors have the sum of 15.
You can see that I have got the numbers 4 and 11.
I now need to put these numbers into 2 sets of brackets. Remember, the two sets of brackets need to multiply to give x^2+15x+44 when calculated using the grid method.
The two brackets that I have got are (x+4)(x+11), and it doesn't matter which way around you write it.
Coefficients, constant doesn't matter in period. only the "argument" or parameters or the angle matters.
if
has a period $T$ then $cf(ax+b)+d$ will have period of $\frac Ta$ (nothing matters other than that), $T$ is the fundamental period.
$\sin(x)$ has fundamental period is $2\pi$ so period of $fx)$ will be $\pi$
Answer: 32.5a + 20.47b
Step-by-step explanation:
Answer:
I notice that it looks like a bunch of tiny triangles. I wonder why there is only one chip with hot on it. It reminds me of a pie chart used to write down data.
Step-by-step explanation:
hope that helps you :)