
How do you write a standard form of the equation given then
Mar 22, 2018 · (x-5)^2+(y+2)^2=(sqrt12)^2 is a circle with center (5,-2) and radius sqrt12 This is a quadratic equation in two variables, where one - coefficients of x^2 and y^2 are equal and two …
How do you write and graph the equation of a circle with
How do you write and graph the equation of a circle with center at (5, 4) and a radius of #4/7#?
How do you graph the inequality x >5 or x <-2? | Socratic
How do you graph the inequality x> 5 or x <− 2? Algebra Linear Inequalities and Absolute Value Multi-Step Inequalities
Circle A has a center at # (5 ,2 )# and an area of #15 pi#. Circle B ...
Circle A: (x - color (red) (5))^2 + (y - color (red) (2))^2 = color (blue) (sqrt (15))^2 (x - color (red) (5))^2 + (y - color (red) (2))^2 = 15 graph { ( (x-5)^2+ (y-2)^2-15)=0 [-50.
What is the standard form of the parabola with a vertex at
The equation is (x-5)^2=28 (16-y) The vertex is V= (5,16) The focus is F= (5,9) The line of symmetry is x=5 The directrix is y=16+ (16-9)=23 The equation of the parabola is (23-y)^2= (x …
How do you solve #p^5-p>0# using a sign chart? - Socratic
Nov 20, 2016 · The answer is =p in ] -1,0 [uu ] 1,+oo [ Let's factorise the equation p^5-p=p (p^4-1)=p (p^2+1) (p^2-1) =p (p^2+1) (p+1) (p-1) The term (p^2+1)>0 Let f (p)=p^5-p Let's do the …
What is the standard form of the equation of the parabola
What is the standard form of the equation of the parabola with a focus at (5,13) and a directrix of #y= 3#?
How do you find the slope of a tangent line to the graph of the ...
How do you find the slope of a tangent line to the graph of the function f (x) = (x3 + 1)(x2 − 2) at (2, 18)? Calculus Derivatives Tangent Line to a Curve
Site Map - Graphing Ellipses Questions and Videos | Socratic
How do you graph the circle with center at (-4, 2) and radius 5 and label the center and at least four points on the circle, then write the equation of the circle?
Graphing Tangent, Cotangent, Secant, and Cosecant - Socratic
Questions and Videos on Graphing Tangent, Cotangent, Secant, and Cosecant, within Trigonometry