Drag the tiles to the correct boxes to complete the pairs. Not all tiles will be used. Match each set of features to the corresponding quadratic function.
maximum value of 5
y-intercept at (0-1)
x-intercepts at (-1,0), (4,0)
minimum value of -5
y-intercept at (0,3)
x-intercepts at (-2,0), (-1,0)
maximum value of 1
y-intercept at (0-3)
x-intercepts at (-3,0), (-1,0)
maximum value of -1
y-intercept at (0-2)
x-intercepts at (3,0), (1,0)
maximum value of 4
y-intercept at (0,-5)
x-intercepts at (1.0), (5,0)
minimum value of -4
y-intercept at (0-3)
x-intercepts at (-3,0), (1,0)
Function
Features
f(x) = x²+2x-3
g(x) = -x2 - 4x - 3
| h(x) = x² + 6x-5

A. find the power of the test, when the null hypothesis assumes a population mean of mu = 450, with a population standard deviation of 156, the sample size is 5 and the true mean is 638.47 with confidence intervals of 95 b. find the power of the test, when the null hypothesis assumes a population mean of mu = 644, with a population standard deviation of 174, the sample size is 3 and the true mean is 744.04 with confidence intervals of 95% c. find the power of the test, when the null hypothesis assumes a population mean of mu = 510, with a population standard deviation of 126, the sample size is 10 and the true mean is 529.44 with confidence intervals of 95

Calculate ∬y da where r is the region between the disks x^2+y^2 < =1 & x^2+(y-1)^2 < =1 show all work. (also explain why you split up the regions)

Prove a quadrilateral with vertices g(1,-1), h(5,1), i(4,3) and j(0,1) is a rectangle using parallelogram method one midpoint formula