Main
Algebra
Asymptotes
Complex Numbers
Correlation
Cube Root
Derivatives
Elimination method
End Behavior
Exponential and Logarithmic Equations
Exponential Function
Exponents
Fractions
Function Composition
Functions Defined and Notation
Integral
Limits
Linear and Quadratic Functions
Local and Absolute Extrema
Logarithm
Matrix
Radicals
Real Numbers
Sequences
Simplify
The Binomial Theorem
The Quadratic Formula
Vector Operations
Calculus
Average Velocity
Completing the Square
Conversion of Decimals, Fractions, and Percent
Ellipse
Equation of a Sphere
Expressions
Greatest common factor
Hyperbola
Inequalities
Instantaneous Velocity
Linear Equations
Parabola
Percent Equations
Polynomials
Rational Equations
Ratios and Proportions
Simplify the expression
Square Roots
Systems of Equations
Geometry
Altitudes, Medians and Centroids
Angles
Bisectors
Circles, Arcs and Sectors
Distance between Points
Equation of a Circle
Heron's Formula
Parallel and Perpendicular Lines
Perimeter, Area, and Volume
Polygons
Pythagorean Theorem
Quadrilaterals
Similarity
Triangles
Other
Complete the sentence
Find the amount
Find the difference
Find the rate
Find the solution
Find the value
Find the volume
How many solutions
Quadratic equation
Solve the equation
Solve the inequality
Various Tasks
What is the slope
Which is greater
Which of the following...
Write an equation
Trigonometry
Amplitude, Period and Frequency
Radian Measure
Sine and Cosine Functions
Solving Trigonometric Equations
Tangent, Cotangent, Secant, and Cosecant
☰
Menu
Theme:
Parabola...
Graph the line using intercepts: 4x-3y=12
F(x) = 4x^2 - 3x + 2kx + 1 What’s the value of k for which the function has two zeros? Can someone show me step by step?
How do i graph the parabolas y = 1/32x^2
Sienna has 80 yards of fencing to enclose a rectangular area. Find the dimensions that maximize the enclosed area. What is the maximum area?
if the equation is h= -2x^2 + 12x -10how do I find the max height?
Convert y=x squared +64x + 12 into graphing form
The vertex of the parabola y = x2 + 8x + 10 lies in Quadrant
Which quadratic function has its vertex at (-2,7) and opens down?
find the x intercept and coordinates of the vertexfor the parabola y=x^2-14x+49?
Write a paragraph describing the different types of functions. You must use all of the following words at least once: 1. Linear 2. Quadratic 3. Exponential 4. Straight Line 5. Parabola 6. Curve
Solve the equation for x∈Z -x² +8x -14 ≥ 0
The line with equation x-3y-27=0 meets the parabola y²=4x at two points. Find their coordinates
Consider the equations: f(x)= -6x-1 and g(x) = 4x^2 Select the solution for (f+g) (x).
The function y = -0.03(x - 14)^2 + 6 models the mump of a red kangaroo where x is the horizontal distance in meters and y is the vertical distance in meters for the height of the jump. What is the kangaroo’s maximum height? How long is the kangaroo’s jump?
After t sec. a ball tossed in the air from ground level reaches a height of h feet given by the equation: h=144t-16t^2 a. what is the height of the ball after 3 sec. 288 ft. b. what is the maximum height the ball will reach c. find the number of seconds the ball is in the air when it reaches 224 ft in height d. after how many sec. will the ball hit the ground before rebound? I am not sure which equation to use and why for the b, c, and d. If I find the ft/sec. that the ball travels (96), and set the quadratic equation to -16t^2+144t+288 or 16t^2-144t-288=0, is this correct? Or should I use the quad formula and why.
Find the domain x^2-25/2
Derive the equation of the parabola with a focus at (−5, 5) and a directrix of y = -1.
F(x)= (x+2)^2 -1 Find x intercept Find y intercept Find vertex
After t seconds, a ball tossed in the air from the ground level reaches a height of h feet given by the equation h = 144t-16t^2 What is the height of the ball after 3 seconds? What is the maximum height the ball will reach? Find the number of seconds the ball is in the air when it reaches a height of 224 feet. After how many seconds will the ball hit the ground before rebound?
Tickets to a school dance cost $4 and the projected attendance is 300 people. For every $0.10 increase in ticket price, the dance committee projects that attendance will decrease by 5. Using formula R(4+.10t) (300-5t) where t is ticket price. Determine the dance committee’s greatest possible revenue. ( show work as in #’s) What ticket price will produce the greatest revenue? ( show work as in #’s)
1
2
3
>
>>
Cookies are used on our website to ensure that every visitor gets top-notch browsing experience. The way we collect, process, and store cookies is reflected in our
Cookie Policy
. Please, accept it before you continue using our website.
Accept