Answer:
The coordinates of the focus of the parabola is:
Step-by-step explanation:
We know that for any general equation of the parabola of the type:
The focus of the parabola is given by:
Focus= (h,k+p)
Here we are given a equation of the parabola as:
On changing the equation to general form as follows:
Hence, we have:
Hence,
Hence, focus is:
Answer:
Option E
Step-by-step explanation:
Putting x = 3
2³ • 3⁴ - 6 ÷ 2
8 • 81 - 3
648 - 3
645
Therefore
Option E is correct
The general form of the equation of a straight line is ax+by+c=0
slope = -a/b
so the slope in your equation = 3
to get the y-intercept put x = 0
y = -11
the equation is y = 3x -11
you can also get it by isolating the y , it will give you the same equation
Slope-intercept form of a line is y=mx+b.
Where m= slope and b= y-intercept.
First step is to compare the given equation y=35x+8 with the above equation to get the value of m.
After comparing the two equations we will get m=35.
Slope of paralle lines always equal which means slope of a line which is parallel to the above line will also be 35.
Now the line is passing through (-10,4).
Point slope form of a line is :
Next step is to plug in m=35, x1=-10 and y1=4 in the above equation. So,
y-4=35(x-(-10)
y-4=35(x+10)
y-4=35x+350
y=35x+350+4
y=35x+354.
So, the equation of the line is y=35x+354.
No clue because I am in fifth grade almost in sixth grade and bl bl bl bl bl bl and I am doing this to get 5 points bl bl bl bl bl bl bl bl bl bl by bye