Answer:
Domain = {0.-6}
Range = {-2, 4}
Notes We find coordinates and radius and state
Then we show formula (x -x1)^2 + (y +y1) = r ^2 and show
(x -3 )^2 + (y − 1)^2 = 9 = R^2 THE RADIUS^2
then ;
Domain formula = x - r and x + r
Range formula = y - r and y + r
Step-by-step explanation:
The graph is a circle so all the points are enclosed in it
The domain is the values for x so you subtract the radius from the centre coordinate and you add the radius to it The range is the values for y so you do the same to the y coordinate If you use
(x- x1) ^2 + (y - y1) ^2
(x -3 )^2 + (y − 1)^2 = 9
However this changes if centre coordinate shows negatives
we change negative x or y to + positive in the formula in bold.
Centre coordinate = (3.,1) radius is 3 SO = MUST BE THE RADIUS ^2
= (x - 3)^2 + (y - 1)^2 = 3^2 = 9
Domain formula = x - r and x + r
Domain = 3 - 3 = 0
and - 3 + 3 = -6
Domain = {0.-6}
Range formula = y - r and y + r
Range = 1 - 3 = -2
and 1 +3 = 4
Range = {-2, 4}
Answer:
Combine like terms calculator is a free online tool which can help to combine like terms in an equation and simplify the equation. This is a handy tool while solving polynomial equation problems as it makes the calculations process easy and quick.
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This tool is a very simple tool for combining like terms. Follow the given steps to use this tool.
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What are Like Terms in an Equation?
In an equation, like terms refer to the terms which are having equal powers. For example, x2 and 2x2 are like terms. Similarly, 3x3 and 54x3 are like terms.
For an equation, 2x2 + 13 + x2 + 6, the “Combine Like Terms Calculator” calculator will give the output as 3x2 + 19.
890 is the answer hope I got it
Answer:
3/2
Step-by-step explanation:
Pick two points on the graph
(-1,2) and (3,8)
We can use the slope formula
m= ( y2-y1)/(x2-x1)
= ( 8-2)/(3 - -1)
= (8-2)/(3+1)
= 6/4
= 3/2
(H)ypotenuse (L)eg, right-triangle theorem.
based on the provided graph, we know the hypotenuses are equal, thus the tickmarks, so H is true, now the L part, we only need either of the pair of legs to be equal DM = NB or AM = CN, if either one is true, we're golden.
