Help ???
What do you need help with?
Sorry, i'm not really sure how to do this. But here after a little searching this might be able to help you! "Use the magnitude formula. The formula for the magnitude of vector v is |v| = sqrt(x^2 + y^2). Plug the values of the vector in this formula."
@Data_LG2 Can you help pretty please?
use the distance formula to calculate for the magnitude, do you know the distance formula?
Its D= x2-x1squ2 +y2-y1squ2
right :) substitute the points of A and B into the formula \(\Large d=\sqrt{(y_2-y_1)^2+(x_2-x_1)^2}\\\Large |AB|=\sqrt{(3-(-5))^2+(1-3)^2}\) tell me what you got and i'll check it
I got 4 and 64...
why did you get two values? It is looking for the magnitude not a point, so it should only have one value
oh so 68
can you show me your solution?
or 2 square root of 17
yep , that's right
yay okay can you help me with two more qs and id be finished??? Please?
*finished
first multiply the coordinates by two
I got -12 and 16
ok, then square each one of them
so i got 3.5 and 4
no, what i mean is "square" each of them not the square root \((12)^2\ (16)^2\)
oh 144 and 256
After that, add them Then get the square root of their sum you are just basically doing this: \(|v|=\sqrt{(x)^2+(y)^2}\) :)
Omg thanks i got 20 :)
okay last one...please...
This one probably is the same as the one before. Use the distance formula to get t he magnitude
i did and i got 125
are you sure? can you show me your solution?
-5^2 + -10^2 25 +100= 125
yeah i made a mistake but im not sure where
\(\Large (4-6)^2 ?\)
also don't forget to get the square root
oh i got -10 when i was supposed to get -2 huh
it's alright everybody make mistakes ;) so what would be the right answer?
Square root 29
right
Yay! Thanks so much! :)
Always remember that if you are looking for the \(\Large \color{red}{magnitude}\) of: •two points, use the distance formula : \(\Large \color{blue}{|d|=\sqrt{(x_2-x_1)^2+(y_2-y_1)^2}}\) •a vector, use the Pythagorean theorem: \(\Large \color{blue}{|v|=\sqrt{(x)^2+(y)^2}}\) your welcome (^_^)
Thank you :)
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