Combine like terms
x^2 + 2xy + y^2 - x - y -12
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Answer:
here is your correct answer and listen question no four option are incorrect
Answer:
C and D
Step-by-step explanation:
The equation of a line in point- slope form is
y - b = m(x - a)
where m is the slope and (a, b) a point on the line
Calculate m using the slope formula
m = 
with (x₁, y₁ ) = (- 3, - 6) and (x₂, y₂ ) = (9, 3) ← 2 points on the line
m =
=
= 
Using (a, b ) = (9, 3 ) , then
y - 3 =
(x - 9) → C
Using (a, b ) = (- 3, - 6 ), then
y - (- 6) =
(x - (- 3) ) , that is
y + 6 =
(x + 3) → D
Answer:
the hunter should purchase three ounces of seeds and 7 ounces of dried fruit to satisfy the situation
Step-by-step explanation:
Let us assume the amount of seeds be x
And, the amount of dried fruit be y
Now the first equation would be
x + y = 10
y = 10 - x
And, the second one would be
1.50x + 2.50y = 2.20(10)
1.50x + 2.50y = 22
We can put the y value in second equation
1.50x + 2.50(10 - x) = 22
1.50x + 25 - 2.50x = 22
-x = 22 - 25
-x = -3
x = 3
and, y = 10 - 3
= 7
Hence, the hunter should purchase three ounces of seeds and 7 ounces of dried fruit to satisfy the situation
Answer:
The anchor should be located at the midpoint between the 20m high and 60m high antennas.
Step-by-step explanation:
Let the length of cable for 20m high antenna be represented by x, and that for 60m high antenna be y.
The single length of cable required = x + y.
From the principle of geometry, if the cable is anchored at 200m from the 20m high antenna, it forms a right angled triangle. Applying the Pythagoras theorem,
x = 
= 199
Applying the same principle to the 60m high antenna gives,
y = 
= 191
The single length of cable required = 199+ 191
= 390m
Varying the point of location of the anchor between the two antennas causes an increase in the length of cable required.
The anchor should be located at the midpoint between the two antennas to achieve a minimum amount of cable.