Complete these ordered pairs for the equation: y = 3x - 6 (0,__), (__,0), (1,__)

Answers

Answer 1
Answer: y = 3x - 6 \n \n (0, ....), \n\n x=0\n\ny=3\cdot 0-6=-6\n\n(0,-6)



(.... ,0),\n\n y=0\n \n0=3x-6 \n \n3x=6\ \ /:3\n\nx=2 \n\n(2,0)



(1, ....), \n\n x=1\n\ny=3\cdot 1-6=3-6=-3\n\n(0,-3)



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Use the Quadratic Formula to solve

x²-13x+42=0

Answers

Answer:

x1=7,

x2=6

Step-by-step explanation:

x²-13x+42=0

a=1, b=-13, c=42

x1,2=(-b+-sqrt(b^2-4ac)) /2a

x1,2=(-(-13)+-sqrt((-13)^2-4*1*42))/2*1

x1,2=(13+-sqrt (169-168))/2

x1,2=(13+-sqrt(1))/2

x1,2=(13+-1)/2

x1=(13+1)/2, x2=(13-1)/2

x1=14/2, x2=12/2

x1=7, x2 =6

I'd seriously appreciate it if anyone could help ASAP! I'm giving Brainliest!The point (-6, y) lies on the graph of the equation: 5y=2x−4.

What is the value of y?


-(5)/(16)

(5)/(16)

(16)/(5)

-(16)/(5)


I believe it is (5)/(16) but I'm not sure.

Answers

Answer:

- 16/5

Step-by-step explanation:

We have point with coordinates (-6, y) which lies ( or belong) on the graph of the straight line 5y=2x-4

When we replace x= -6 in given equation we get 5y = 2·(-6)-4 => 5y= -12-4 =>

5y= - 16 => y= - 16/5

Good luck!!!

If c = 18, what is 2 x (74 - c)?

Answers

First you substitute 18 into c and solve what's inside the paranthesis which is 56. Distribute the 2 to 56 and you should be getting 112 as your answer. 2x(74-c)=112 if c=18.
2 x (74 - 18)
74-18=56
2x(56)
112x

In the pair of similar trapezoids, what is the length of side DA?

Answers

(|EH|)/(|GH|)=(|AD|)/(|CD|)\n\n(15)/(20)=(|AD|)/(60)\n(3)/(4)=(|AD|)/(60)\n4|AD|=180\n|AD|=45

What is the volume of a circular mine passage that is 19.0 feet in diameter and 210.0 feet long?

Answers

d = diameter : d =19 \ ft \n \nradius : r=(d)/(2)=(19)/(2)=9.5 \ ft \n\n length of object : \ h=210 \ ft \n\nCircle Area : \ A= \pi r^2\n \nCircular Volume = A*h = \pi r^2h \n \nCircular Volume = \pi\cdot 9,5^2*210 =90,25 \cdot 210\cdot \pi =18952.5 \ \pi \ ft^3


Find the length of the radius of the following circle.

x² + y² = 16

Answers

The circle: (x - a)² + (y - b)² = r²  where (a; b)-center; r-radius

x² + y² = 16 therefore r² = 16 ⇒ r = √16 = 4