Which of the following expressions is the conjugate of a complex number with 2 as the real part and 3i as the imaginary part? 2 + 3i 2 − 3i 3i + 2 3i − 2
you just need to change the sign of imaginary number
Don't do it
what?
Don't click the link, he thinks he is funny 7-7
3i+2
lol lameeeee but seriously i need help XD
and ive been asking if it's 3i+2 and you are the only one who answered back. so that's the answer??
it's 2-3i
read my first comment
David was looking at his limousine bill and saw that the total number of miles he has ridden in the car was tracked: Month Miles 5 580 6 695 7 810 8 925 The function representing David's miles per month is f(m) = 115m + 5. What does the 115 represent?
what about this?
what about the first one ?
2-3i?
@Nnesha @CBARREDO1 @AlexandruGuja
looks right
what abut the one i posted as well
115 is the rate isn't it and 5 is the number of miles at start?
its asking what 115 represents
y =mx+b where m is slope which represent = rate of change or how things change
so wouldn't it be the miles at the start?
y = mx + b where b is y-intercept which represent starting amount
f(m) = 115m + 5 in this equation b is 5
im so confused tbh
why?
nvm just skip th one i posted. i have a different on
What is the simplified form of the quantity 15 x y squared over x squared minus 5x plus 6 all over the quantity 5 x squared y over 2x squared minus 7x plus 3 ?
I am hilarious..
no ur not xD
\[\huge\rm \frac{ \frac{ 15xy^2 }{ x^2-5x+6} }{ \frac{ 5x^2y }{ 2x^2-7x +3} }\] like this ?
@scenemunster You know you love my presence cx
yup and totally lol
lol
first of all change division to multiplication multiply the first fraction by reciprocal of the denominator fraction example \[\huge\rm \frac{ \frac{ a }{ b } }{ \frac{ c }{ d } } = \frac{ a }{ b } \times \frac{ d }{ c}\]
what goes where?
@Nnesha ?
\[\huge\rm \frac{\color{reD}{ \frac{ 15xy^2 }{ x^2-5x+6}} }{\color{blue}{ \frac{ 5x^2y }{ 2x^2-7x +3}} }\] red=first fraction a/b blue= 2nd fraction c/d
im so confused
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