Answer:
y=-23/6
Step-by-step explanation:
in the equation, you would need to first subtract y and -2y which equals -y=> (this would be on the left side of the equation)
then, subtract -1/2 on both sides of equation and put that in the right side of the equation.
add 1/3 on both sides of equation and put that in the right side of equation as well.
now, you have this equation: -y=4-1/2+1/3
you have to make all the fractions have the same denominator by multiplying which results for 4 to be 24/6, -1/2 to be -3/6, and 1/3 to be 2/6
your resulting equation would be -y=24/6-3/6+2/6
and when you solve the right side of the equation by subtracting and adding, you get 23/6
now, the equation would be -y=23/6
finally, you just have to divide -1 on both sides of the equation and you would get y=-23/6 as your final solution.
I hope that helps :)
Adjacent side to angle 60º=2/3
opposite side to angle 60º=b
hypotenuse=a
cos 60º= adjacent side / hypotenuse
cos 60º=(2/3) / a
a=(2/3) / cos 60º=(2/3) / (1/2)=4/3
tan 60º= opposite side / adjacent side
tan 60º=b / (2/3)
b=(2/3)*tan 60º=(2/3)* √3=2√3 /3
Answer:
a=4/3
b=2√3 /3
Answer:
-17.964
Step-by-step explanation:
G(-3) = (-3)²+3(-3)
Square the negative 3 and multiply the 3 and -3
g(-3) = 9-9
Subtract the numbers
g(-3) = 0
DO NOT SOLVE FOR G
G(X)= IS ANOTHER WAY OF SAYING Y=
does this help
The coordinates of D are (-3, -7)
First we need to find the coordinates of B. In order to do that we simply take the average of the two points that make up the segment for which it is the midpoint (A and C).
Average of x's
-9 + -1 = -10/2 = -5
Average of y's
-4 + 6 = 2/2 = 1
Therefore, the coordinates of B are (-5, 1).
Now we can find D by noting the E will be the average of B and D. So we can use the average equation to determine the values of D.
Average of x's
(B + D)/2 = E
(-5 + D)/2 = -4
-5 + D = -8
D = -3
Average of y's
(B + D)/2 = E
(1 + D)/2 = -3
1 + D = -6
D = -7
Now we know the coordinates of D to be (-3, -7)
