,2 (g) y+1 = Yk + 6.

Q: Solve for (x, y) using the method by elimination and by substitution. Then draw the graph and locate…

A: From the given equations: 4x+y=3  ...12x-y=9  ...2

Q: 2x+2y=18 x=3-y  What is the solution as a coordinate?

A:

Q: +y-9y-0 (0)-1 V(0)-0

A:

Q: Solve the linear equation 2(3x + 2) = 2x - 1+ x. State the property that justifies your first step…

A:

Q: f(x, y) = (3x² + 5y²)e=z²-y²

A: we have to find the maximum or minimum  value of the  Given function under the given condition

Q: y=7x - 3 y=x- 3

A: We have to solve by elimination process

Q: Solve the equation их + иу + и %3D0, u(х,0) — х?.

A: Partial differential equation

Q: B: e²+² dydx Jo Jo

A: To solve the integral ∫0∞ ∫0∞ ex2+y2dydx

Q: Solve the equation (D² – 3D + 2) y = 2e¬* + 8 O y = cje2x + C2xe¯* + 4 + ze* O y = cje2x + cze² + 4…

A:

Q: (b) +V- 2y - 3t (0) -0 v(0) = 1

A:

Q: Solve using the substitution method. 3x-9=y and y-3x=-5

A:

Q: Find the general solution af the equation, y' = x(1- y).

A:

Q: Find all solutions of y'= 3y. Which solution satisfies y(0) = 9?

A: Given differential equation is y'=3y. To find all solutions of y'=3y which satisfies y0=9. Solution:…

Q: how can i solve this equation? y" – 64y = 16, y(0) = 1, y'(0) = 0

A:

Q: du Solve the equation "u(0, y) = 8e» = 4. by the method of separation of variables.

A:

Q: e) Solve [(-x'y)² + (x²y)³]²

A:

Q: Practice question 2

A: Consider the given equation

Q: у'- 2y + 1 %3D (x + 1)е2*

A:

Q: Solve using method of undetermined coefficients: y" + y' - 2y = x². %3D

A: Solution :-

Q: Solve: z + 8| > 6 Give your answer as an interval.

A: Solution: The objective is to solve the given equation

Q: 3. f(x) = a = 4 %3D V-2

A:

Q: Solve by graphing. 4x − 5y = 27 y= 9 − 4x (x, y) =

A:

Q: I don't understand Linear Equation Solutions by Addition.

A:

Q: Solve for x and y, x 3 + y 4 +

A:

Q: Solve Q2 i, ii explaining detailly each step

A: Differentiate wrt x

Q: Solve he lineal equation it possible Oy toz 20 3x

A:

Q: 4. Solve the equation SHOW YOUR COMPLETE AND CLEAR SOLUTIONS. x² (y')° = 2y² – xyy' -

A:

Q: solve 2 (pedoe tydy +2d₂) ² 2 = {(2²-x²=y²2) (seds tydy + z dz/d2} z

A:

Q: y' = (4x + y)?

A:

Q: 2. у — 2 %3D 3(х + 3) -4 -3 -2 y

A: Given : y-2=3(x+3) complete the table using x values  Substitute the x values and find out y…

Q: Solve the equation algebraically. Verify your results using a graphing utility. 2x + 9 = 5x

A: The equation: 2x+9=5x

Q: b. x= 2y², x = y² + 1; _ about y = -2

A:

Q: find the general solution for the equation Y() = -[Y(+)]³² +Y()

A: Use the following formulae, to obtain the solution. ∫dxx-a=lnx-a+Clnxy=lnx-lnyelnx=x Where a and C…

Q: Solve AXYZ where <Z = 90°, z= 10, & y= 6. Answers to 1 decimal place.

A: We will find the missing values of this triangle

Q: 10. Solve the equation (D² - 3D + 2)y = 16.

A: Solution

Q: Solve the linear equation 29 - 3x = 5x + 5. State the property that justifies your first step and…

A: In the given question, the concept of linear equation is applied. Linear Equation An algebraic…

Q: (D² +D-1)² y =0 ,when x = y= 0 , y' = y = 1 , y" = -1

A:

Q: Solve the simultaneous equations y/x=2                                                        z/y=3…

A:

Q: Solve (D² + 4D + 5) = 0 ,y(0) = 1 ,y'(0) = 0. %3D

A: Differential equation

Q: y" + 3y' + 2y = 0 %3D

A: Given the differential equation is y" + 3y' + 2y = 0. Here the auxiliary equation is  m2 + 3m + 2 =…

Q: Solve (D³ + 4D² + 5D) y = 0 ; when x = 0, y= 0, y' = 0, y" = –5 %3D E A- B I- E E !!

A:

Q: Solve the simultaneous equations. You must show all your working. y = 2 2х — у 3D 1

A: The equations that share common variables are called the simultaneous equations. The simultaneous…

Q: 5. Solve the equation: (D² – 3D + 2) y = 2r² + 1 O y = cje* + c2e²« + 4x + 3x² + x³ O y = cje" +…

A:

Q: Solve y' %3D 4ry - 2, у(0) — 19 y(x) =

A:

Q: solve the equation 4(3cscx-3)=12 over the interval [0,2pie)

A:

Q: .. Solve y'" + y' - 2 y = 0, y(0) = 3, y'(0) = 2 %3D yt) =

A:

Q: Variables

A:

Q: 2 step equation where the solution is 2/3

A: Take a variable which is equal to the given number and take in one side, this the required equation,

Equations and Inequations

Equations and inequalities describe the relationship between two mathematical expressions.

Linear Functions

A linear function can just be a constant, or it can be the constant multiplied with the variable like x or y. If the variables are of the form, x2, x1/2 or y2 it is not linear. The exponent over the variables should always be 1.