Find Y-Intercept and the Slope Given the Equation of a Line
Determine the y-intercept and the slope from the following equation: 6x - 9y = 24.
Determine the y-intercept and the slope from the following equation: 6x - 9y = 24.
A square picture is mounted in a frame 1 cm wide. The area of the picture is 2/3 of the total area. Find the length of a side of the picture.
The coordinates of the x-intercept are the same as the coordinates of the y-intercept on the graph of the line whose equation is what?
What is the equation of a vertical line passing thorugh (-1,2) ?
2. Given the polynomial f(x) = 2x 3 -5x2-4x+3, find the solutions if the function is completed as a) f(x) =0 b) f(x+2)=0 d) f(2x) = 0
I need the following info: Find the number of deaths in the United States due to each of the following medical conditions in each of these years; 1985, 1990, 1995, and 2002. Heart disease Cancer AIDS Plot The data for each disease as points in a rectangular coordinate system. Using a smooth line, connect your dat
There always exists a real number n such that a^n = b^n + c^n , where a, b and c are any integers. The problem is not Fermat's Last Theorem, but a variation of it with real exponents.
I am presenting this information as a speaker to present statistical information at a conference. To prepare, this information is important: Finding the number of deaths in the United States due to each of the following medical conditions in each of these years; 1985, 1990, 1995, and 2002.: Heart disease Cancer AID
Please help with the following problems on graphs and functions. Provide step by step calculations. 1. Assuming A,B not equal to no solution, define m1:AxB->A and m2:AxB-> as follows: m1(x,y)=x and m2(x,y)=y. If f: A->B, show that a) f onto=>m2 |f is onto b)f one-to-one=>m2 f is one-to-one 2. Assuming f: A->B and g:
The figure below shows the graph of a sine function - y is a function of θ, with θ measured in degrees. For this function state: a. its Period b. its Amplitude c. its Phase Shift from the sine function y = sin2x d. the Equation of the Function Answer in degrees also please Please see attached.
Plot your data for each disease as points in a rectangular coordinate system. Year...................1985..........1990..........1995......2002 Heart Disease 771,169 720,058 684,462 162,672 Cancer 461,563 505,322 554,643 557,271 AIDS * 8,000 25,188 39,979 14,095 - Use individu
Complete the square to find the center and the radius of the circle x^2+y^2- 4x+2y+3=0 Find the slope and the y-intercept of: 3x+y= -2 Find the equation of the line tangent to f(t)=2/3t^2 The height s (in feet) at time t (in seconds) of a silver dollar dropped from the top of the Washington Monument is s= -16t^2+5
Let f(x)=3x-5. Find f^-1(x). Show all steps.
Let f(x)=x^2-2 and g(x)=4/x. Find (g o f)(-8). Show all steps
Use the limit definition to find the slope of the tangent line, f(x)= X^2+2X+1 Use the midpoint rule to approximate the area of the function f(x)=-2x+3 from [0,1] when n=4. Compare this approximation to the actual area by integration to the approximate area using the trapezoid rule. Sketch the and find its average rate
Find the average value of the function f(x)=x^2 + 1 on the interval [0,4].
Consider the function u(x,t) = sin(4 pi x) e^(-pi t). Plot using a graphical tool and explain what you observe. Please see the attached file for the fully formatted problems.
What is the "causal relationship" between independent and dependent variable?
See attached
Find the slope-intercept form of the linear equations that go through the following points: (-1,6) and (1,2) also through points (5,3) and (-2,3).
Find the slope-intercept form of the equation for the line perpendicular to y=-2/5x+4 that goes through the point (1,4).
Let a<b. Let f_n: [a,b] -> R be a sequence of functions such that, for each n in N ( N set of natural numbers),f_n is differentiable on (a,b). Suppose that for all n in N, Sup on [a,b] of | f'_n(x) | < or = to M, where M is in R. ( Sup is supremum = least upper bound) Prove that for all n in N and all x, y in [a,b], one has
Let f_n : [0,1] -> R be a sequence of continuous functions such that for each n in N (natural numbers), f_n is differentiable on (0,1). Suppose that f_n(0) converges to some number, denoted f(0), and also suppose that the sequence (f'_n) converges uniformly on (0,1) to some function g: (0,1) -> R. Prove that the sequence (f_n) c
3. Suppose that u(x. t) satisfies the diffusion equation ut = kuxx for 0 < x < L and t > 0, and the Robin boundary conditions ux(0, t) ? aou(0, t) = 0 and ux(L, t) + aLu(L, t) = 0 where k, L, a0 and aL are all positive constants. Show that ... is a decreasing function of t. Please see the attached file for the fully for
If a baseball is projected upward from ground level with an initial velocity of 64 feet per second, then its height is a function of time, given by s(t) = -16t squared + 64t. How would I graph this function for 0 ≤ t ≤ 4? And how do I determine the maximum height reached by the ball?
See the attached file. Given equation [3/(x+1)]+4, please find ... V.A.:__________ H.A.:__________ y-int:__________ X-int:__________ Graph:__________.
Sketch the graph of the function y= -x^3+3x^2-4. Be sure to include and label: 1.) x and y intercepts 2.) asymptotes 3.) 1st and 2nd derivatives 4.) increasing and decreasing intervals 5.) intervals of concavity 6.) inflection point(s) 7.) relative extrema (max and min)
Identify the point of diminishing returns for the input-output functions. R=1/50000(600x^2-x^3), 0<x<400 (those are < or = to signs) R=-4/9(x^3-9x^2-27), 0<x<5 (those are < or = to signs).
A car travels along a straight road, heading West for 3 hours, and then travels NE on another road for 2 hours. If the car has maintained a constant speed of 55 mi/hr, how far is it from its starting point?
Show that if f in analytic in {z: |z| < 1} and if Im f(1/k)=0 for all k=2,3... then Im f(x)=0 for -1<x<1. Please see attached for Hint.