y" "yi g= coshox + sinhɔxi

Q: z = If X – y show that: =D0

A: Given: z=xyx-y And x2∂2z∂x2-y2∂2z∂y2=0   As we know that; The Quotient rule; fg'=f'·g-g'·fg2 The…

Q: Find the length of the curve. Round to two decimal places. 1 y = 3 5 <x < 6 4x

A: Given,           y=x33+14x ; 5≤x≤6To find : The length of the curve. We know that,          The…

Q: da Evaluate x² V4

A:

Q: calculate y " and y "'.

A: So, the second and third derivative will be given as

Q: 1. Simplify y'y3 2. Simplify 7. 4.

A:

Q: Is A = (2 ) diagomlizable? 4

A:

Q: Calculate y" and y"'.

A:

Q: Part 3. Let U = {2,3,5, 7, 11, 13,17,19} A = {5,7,11, 13} B = {2} C = {13,17,19} D = {2,3,5} %3D

A:

Q: Ln xe-** dx хе

A:

Q: 21-I xdydr =?

A:

Q: 1. x² · x -3 2. ) 2 (y)' 3. m-3

A: NOTE Since we only answer up to 3 sub-parts, we’ll answer the first 3. Please resubmit the question…

Q: 2 |12-x²+ x) dz. -3

A: Given: ∫-32(2-x2+x)dx

Q: 3. y=x²-25x² + 2x

A: To find the second order and third order derivatives of given function

Q: y – 3 = (x+1)

A: To plot the points:

Q: 96, a0ose -bsine =0 a'simo +baose asimo-baose Then,

A:

Q: y" – 25y = 0

A: Given: the given differential equation is y'''-25y'=0

Q: Calculate y" and y "'.

A:

Q: du / (1 - e")2

A:

Q: Find sin a. (-/5 ,2) [ ?] 1

A:

Q: coshi +eoshm' ") sinhmdm

A: For the solution follow the next step.

Q: Convert y = (x– 3)' + 6 to standard format. %3D

A: The vertex form of a quadratic equation is y=a(x-h)2+k , where, (h,k) is the vertex. The standard…

Q: Find y' and y". y = cos(x?) y' - -sin (x²) ( 2x) y" =

A:

Q: 1 csc"-2 u cot u + / csc"-2 u du if n # 1 37. csc"

A: Given, ∫cosecnu du Let, I=∫cosecnu du=∫cosecn-2cosec2u  du Now by using the integration by parts we…

Q: tan³ r sec' rdr

A: The given integral is ∫0π4tan3x sec4x dx. Let u=sec x. Then du=sec x tan x. Then, the lower limit…

Q: iv) z1 = et01 ,zZ2 = el®2 then z,.Z, = ei(8,-02).

A: Here, the given statement is wrong.

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.