Calculus

This graph looks very similar to the famous equation of y equal 1 over x; in either case you get a curve which asymtotically approaches infinity at the y axis where x=0, and which asymptotically approaches zero as x approaches infinity. The difference is that if it is 3 over x, all the values will be three times higher than if it is 1 over x. But the shape of the curve is the same.

y=4x-6 and x=1

Just replace the x in the first equation with 1 and solve.

y=4(1)-6

y= (-2)

-2

Find the two X intercepts. Set = to 0

4X + 3 = 0

X = -3/4 ( while Y = 3)

4X - 2 = 0

X = 1/2 ( while Y = -2)

Now you have two points for each parallel line and can draw the graph

Extraneous solution

15x^2+3x-12

3(5x^2+x-4)=Answer

2x + 5x + 3 = 9

The two and the five can be added together because they are multiplied by the same term

7x + 3 = 9

Subtract both sides of the equation by three

7x = 6

Divide both sides by seven

x = 6/7

1 x 10-2 = 0.01

1 mile = 1.609344 kilometres

5.99 divided by 1.609344 = 3.722

Rprime= 2q + 2a + 3

Rdoubleprime= 4

J. F. X. O'Brien died in 1905.

If you mean 1*2 + 2*3*3*4 - 4*5*5*6 then you have 2 + 48 - 600 = -550

1013

4 litre equals 30.865 cups.

813,333,333/1,000,000,000

y can be anything at all, as it represents an independent variable. In a concrete example, one may have x representing a family size, but y could be anything - even something totally unrelated, like how many elephants there are! One of the many purposes of graphing x with y is to demonstrate a relationship between them that can then be described as a function, which hopefully provides insight into the world.

The question cannot be answered as posed. Meters are a length. Cubic centimeters are a volume. The two units are different dimensions. The question is akin to asking to convert miles to degrees Fahrenheit.

On the off chance that the intended question was converting cubic meters to cubic centimeters,

1 m3 = 106 cm3

The answer is 406.

1

x = 50

y(3y^2 - 12y + 4)

Normally, I would go through the entire procedure to work out the answer for such an equation, but it is a bit awkward in this case. The first step in this equation would be to subtract 4 from each side, leaving us with 2x=0. Obviously, x is therefore 0 as well.

This is an equivalence relation that contains elements of the natural numbers together with an element (denoted by the symbol x) that is defined by some extension of N.