33.501 + x = 35.5566*sqrt(1 - x^2)Square both sides: 1122.317001 + 67.002x + x^2 = 1264.27180356(1 - x^2)
Therefore,
1265.27180356x^2 + 67.002x -141.95480256 = 0
and then, using the quadratic equation, x = -0.3625 or x = 0.3095, approx.
If you mean: 33.501+x = 35.5566*sq rt of (1)-x squared
Then using the quadratic equation formula: x = -2.018420232 or x = 1.018420232
(4, -7)
assuming that there are no parentheses around the (7-1) then it should be 10.7
Add 2.9 to both sides. y = 8.2
In the Cartesian plane, each point has two coordinates. Point 6 and point 8 are not sufficiently uniquely defined.
Depending on where your parentheses are, there are several possible answers:If 0.06=(100-x)/(x*6), which seems likely, then x=73.5294If 0.06=100-(x/x)*6, or 0.06=100-[x/(x*6)], there is no solution.If 0.06=(100-x)/(x)*6, then x=99.0099
Put a parenthesis before the 2 and after the 4.4 (2 x 4.7 - 4.4) = 9.4 - 4.4 = 5 45 divided by 5 times 6 equals 54
(4, -7)
assuming that there are no parentheses around the (7-1) then it should be 10.7
The domain of the function f(x) = (x + 2)^-1 is whatever you choose it to be, except that the point x = -2 must be excluded. If the domain comes up to, or straddles the point x = -2 then that is the equation of the vertical asymptote. However, if you choose to define the domain as x > 0 (in R), then there is no vertical asymptote.
Add 2.9 to both sides. y = 8.2
(2, 11)
13(x + 50) = 30 13x + 650 = 30 subtract 650 to both sides; 13x = -620 divide by 13 to both sides; x = -620/13
In the Cartesian plane, each point has two coordinates. Point 6 and point 8 are not sufficiently uniquely defined.
The minimum value of the parabola is at the point (-1/3, -4/3)
Where should the parentheses be placed?He starred as the point guard perhaps the most important position on the team of the Michigan State team
Depending on where your parentheses are, there are several possible answers:If 0.06=(100-x)/(x*6), which seems likely, then x=73.5294If 0.06=100-(x/x)*6, or 0.06=100-[x/(x*6)], there is no solution.If 0.06=(100-x)/(x)*6, then x=99.0099
-- a straight line -- the slope of the line is ' 1 ' -- the line passes through the point [y= -3] on the y-axis