Pablo started with line A B ↔ AB A, B, with, \overleftrightarrow, on top and point C CC and constructed F G ↔ FG F, G, with, \overleftrightarrow, on top through point C CC. A A B B C C E E D D F F G G Which two statements, if true, guarantee that F G ↔ FG F, G, with, \overleftrightarrow, on top is perpendicular to A B ↔ AB A, B, with, \overleftrightarrow, on top?

goog may have it for you

answer: idk wbu

step-by-step explanation: umm..

delaney would like to make a 5lb nut mixture that is 60% peanuts and 40% almonds.

she has several pounds of peanuts and several pounds of a mixture that is 20% peanuts and 80% almonds.

let 'p' represent the number of pounds of peanuts needed to make the new mixture, and  

let 'm' represent the number of pounds of the 80% almond-20% peanut mixture.

:

p + m = 5

therefore

m = (5-p)

write an equation based on the percent of peanuts

1p + .2m = .6(5)

replace m with (5-p)

p + .2(5-p) = .6(5)

p + 1 - .2p = 3

p - .2p = 3 - 1

.8p = 2

p = 2/.8

p = 2.5 lbs of peanuts required

then

5 - 2.5 = 2.5 lbs of the peanut/almond mixture required

:

a) what is the system that models this situation?

p + m = 5

1p + .2m = .6(5)

x^3-4x^2+3x-2/x^2+1

step-by-step explanation:

factor the numerator and denominator and cancel the common factors