Answered: 15. Graphically solve the following:…

Name: 15. Graphically solve the following:тахітize p %3D 3х + 2уsubject to:
Uploaded: 2024-03-20T07:07:26.000Z
Channel: Bartleby
Description: 15. Graphically solve the following:тахітize p %3D 3х + 2уsubject to: 0.2x + 0.1y 0

Math

Advanced Math

15. Graphically solve the following: тахітize p %3D 3х + 2у subject to: 0.2x + 0.1y < 1 0.15x +0.3y < 1.5 10x + 10y <60 x > 0, y > 0

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter3: Functions And Graphs

Section3.5: Graphs Of Functions

Problem 57E

See similar textbooks

Related questions

Q: 27. Solve: 2 + V12 – 2x = x

Q: b. S 2*³-4x²-x-3 dx х2-2х-3

A: First we divide the polynomial using long division

Q: y' = 2 + 4Cje2x +9Cze3x

Q: Describe the method of deriving solutions from the model?

A: A solution can be extracted from a model in 2 ways.

Q: 2. 4xx X (2-x4)6

Q: If TR =7X-5, PA=9X+1, and EZ=14, then x=

A: we know that , EZ = (TR+PA) /2

Q: B) Solve (3x? + 3x y²)dx + (3x²y – 3y² + 2y)dy = 0 %3D

A: First test for exactness: ∂∂y3x2+3xy2=6xy ∂∂x3x2y-3y2+2y=6xy Since, ∂∂x3x2y-3y2+2y=∂∂y3x2+3xy2 so…

Q: 8. (D2- 2D+ 1)y = xlnx

Q: Solve (D2+20D+200)y = 10 O y = e-10x (c₁sin10x + c₂cos10x) + 20 Oy=e-10x (c1sin10x + c₂cos10x) +…

A: Given

Q: Integrate ,x>0 Vx+4

Q: Solve: dy = (x – 3y) dx %3D xt = (3t2 + c)e2t b. 9y = 3x – 1+ ce-3x %3D -3ex + x3y C = 0 +e + a.

A: Given that: dy=(x-3y)dx

Q: - Solve for x: x² - 3ax = 4

Q: Solve for the particular solution: (D2 - 5D + 6y) = 6x²-4x+9. O yp= -(1/6)x^2-x-2/3 O yp = x^2+x+2 O…

Q: 6y²dx – x(2x³ + y)dy = 0

Q: Find the general solection y'+ 3ty-

Q: А сurve bas equation y%3 (x+3}x* -3х+6). Explain wһу у%3(х+3Xx*-3х+6) is always positive for x>-3.

A: The solution is :

Q: Fl)=3x"-7 and glx)=3x+18 -whatig Cg-f)(-3) what is or

Q: -[3x+(8x+1)]=6-(2x+4) Linear equation with on variable

A: Given,

Q: y"-3y'-4y = 2x² - 3 %3D

A: First solve for homogeneous part and then find particular integral resulting will be required…

Q: Problem Set: C 1. Solve the following: 2 3 (b 2 < 1 (c) (x - 3) < 1

Q: Find dydx if y=(5x4+2)-5

A: Given that , y=5x4+2-5 find dy/dx.

Q: у" +4y' + 4y %3D0

A: Given the differential equation y" + 4y' + 4y = 0. Here the auxiliary equation m2 + 4m + 4 = 0

Q: involuing 9,h and k Lonsistent eFind equation that makes matrix -4 こ 3. ニ -9 %3D

A: Explanation of the solution is given below...

Q: Find the solution of the D.E whose solution is given as y=2(x^2−1)+ce−x^2

Q: Solve for x. 3x2 - 10 = -5 O = +V15 9. 日川上/ x =±, 5/9

A: Given that, 3x2-10=-5 Now add 10 on both sides of the given function we get, 3x2-10+10=-5+10⇒3x2=5…

Topic Video

Question

15. Graphically solve the following:
тахітize p %3D 3х + 2у
subject to: 0.2x + 0.1y < 1
0.15x +0.3y < 1.5
10x + 10y < 60
x 2 0, y > 0

Expert Solution

This question has been solved!

Explore an expertly crafted, step-by-step solution for a thorough understanding of key concepts.

SEE SOLUTION Check out a sample Q&A here

Step 1

VIEW

Step 2

VIEW

Step 3

VIEW

Step by step

Solved in 3 steps with 1 images

SEE SOLUTION Check out a sample Q&A here

Knowledge Booster

$Optimization$

Learn more about

Need a deep-dive on the concept behind this application? Look no further. Learn more about this topic, advanced-math and related others by exploring similar questions and additional content below.

Similar questions

Find Solution
Find the general/particular solution of the given linear equations.
We are constructing a box from a rectangular piece of cardboard. The piece of cardboard which measures 20 inches wide and 58 inches long. We will remove a square of size “x” inches from each corner and turn up the edges. Once we remove the squares of size “x” inches from each corner and turn up the edges, we create a box: Label the dimensions of the newly created box using the variable “x”. h=h= w=w= l=l= What is the equation that represents the Volume of the box as a function of the cutsize of the box? V(x)=Vx= What is the restricted domain of this problem? (That is, what x values "make sense"?) ≤x≤≤x≤ What is the restricted range of this problem? (That is, what V values "make sense"?) ≤V(x)≤≤Vx≤ (round to 1 decimal place) To maximize the volume of the newly created box, how much should be cut from each corner? x=x= inches (round to 1 decimal place) What is the maximum volume the box can hold? V=V= in3 (round to 1 decimal…
Please *recheck and provide*clear and complete*step-by-step solutions in *scanned handwriting or *computerized output. Thanks
A company produces two types of hand soaps: a solid and a liquid soap. The cost of production for a solid soap is 10 cents per soap and 20 cents for the liquid soap. The company developed a model that predicts how many units x1 (of the solid soap), and x2 (of the liquid soap) they will sell per month. According to the model, the amount of units sold depends on the prices p1,p2 (in dollars) of solid and liquid soap through the equation (EQUATION IS ATTACHED) Find the total profit if the price of the solid soap is $1 and the price of the liquid soap is $2.
A company produces two types of hand soaps: a solid and a liquid soap. The cost of production for a solid soap is 10 cents per soap and 20 cents for the liquid soap. The company developed a model that predicts how many units x1 (of the solid soap), and x2 (of the liquid soap) they will sell per month. According to the model, the amount of units sold depends on the prices p1,p2 (in dollars) of solid and liquid soap through the equation (equation is attached) Find the value of p1,p2 that maximizes the profit.
A company produces two types of hand soaps: a solid and a liquid soap. The cost of production for a solid soap is 10 cents per soap and 20 cents for the liquid soap. The company developed a model that predicts how many units x1 (of the solid soap), and x2 (of the liquid soap) they will sell per month. According to the model, the amount of units sold depends on the prices p1,p2 (in dollars) of solid and liquid soap through the equations ( see attached for equation) Set up a function to describe how the total profit (revenue - costs) depends on the unit prices p1 and p2.
A trailer manufactor has multiple products designed to be towed by a pickup (Ford F-150, Toyota Tacoma, etc). The production of one of their products - the XL7 5x10 trailer - referred to as XL7510 here, has a fixed 7 cost of $56,048 and a variable cost per unit of XL7510 equal to 214 + - dollars, where is the total number of XL7510s produced. 10 Suppose further that the selling price of this product is 1180 The -values of the break-even points are The maximum revenue is Form the profit function: P(x) = The maximum profit is The price that will maximize profit is 3 10 - dollars per unit of XL7510. dollars (round to the nearest cent) dollars (round to the nearest cent)
The manager has fommulated the following LP product mix problem. Solve this graphically МАХ 4X, + 5X, Subject to: 4X1 + 2X2 < 120 Зх, + 6X2 S 180 X1, X2 20
Suppose a company's profits are given by P = x^2 y, where x is the amount of money they spend on TV advertising, and y is the amount of money they spend on internet advertising. In total, this company will spend 12 (million) dollars on advertising (that is, TV plus internet). How much should they spend on each type to maximize profits? NOTE: You can just use 12 instead of 12.000,000 in your computations.
Please solve this.
Solve as required :Given : Z = 3x^(2)y^(3) – 4x^(4)y^(2)