Answer:
tacos bro :P
Step-by-step explanation:
Answer:
I like taco's better.. :D
Step-by-step explanation:
Answer: y=8x-2
Step-by-step explanation
Because 8 jars per box would be 8x (x for how many boxes) and subtract 2 so it would be y=8x-2
Answer:
Step-by-step explanation:
y=8x-2
The most precise term for the quadrilateral ABCD with the given vertices is; A: KITE
Let us first check for the slope of the diagonals. If they intersect at right angles, then they could be square, rhombus or kite.
Slope of diagonal AC = (5 - 1)/(7 - 3) = 1
Slope of diagonal BD = (2 - 5)/(7 - 4) = -1
Thus, slope 1/slope 2 = 1/-1 = - 1
This means they intersect at a perpendicular point.
Let us know find the coordinates of their midpoints. If they are the same, then it could be a square or a rhombus. If they are different, then it is a kite.
Midpoint of AC = (7 + 3)/2 AND (5 + 1)/2 = (5, 3)
Midpoint of BD = (7 + 4)/2 AND (2 + 5)/2 = (5.5, 3.5)
They are not the same and as such this is a kite.
Read more on properties of quadrilaterals at; brainly.com/question/2834250
Answer:
Step-by-step explanation:
Given are the vertices of a quadrilateral.
WE have to find the name of the quadrilateral
WE have slope of AC = (5-1)/(7-3) = 1
and slope of BD = (2-5)/(7-4) = -1
Since m1m2 =-1 we get
the diagonals cut at right angles
This property is special property for square, rhombus and kite only.
Let us check if diagonals bisect each other
Mid point of AC =
Mid point of BD =
Since diagonals do not bisect this is neither rhombus nor square.
Only possibility is kite
Answer:
x=2
Step-by-step explanation:
4x-3=5
4x-3 plus 3 and 5 plus 3
4x=8
Divide both sides by 4
x=2
Answer:
X = 2
Step-by-step explanation:
This is how I got the answer:
Move constant to the right-hand + change signs
4x = 5 + 3
add
4x =5 + 3
4x = 8
Divide by both sides to get the answer of;
X = 2
f(x)= -99.4x + 198.8
f(1) = -99.4*1 + 198.8 = 99.4
f(2) = -99.4*2 + 198.8 = 0
f(3) = -99.4*3 + 198.8 = -99.4
f(4) = -99.4*4 + 198.8 = -198.8
Answer: B
f(n+1)=f(n)-99.4, n 1
Step-by-step explanation:
The recursive formula can be written using the common difference.