Classify the critical point (0, 0) of the plane autonomous system corresponding to the nonlinear second-order differential equation x" + µ(x² − 1)x¹ + x = 0 where u is a real constant. (Assume y = x'.)

Q: (-8,-5)and(-10,-9)

A:

Q: (1,-16) and (-3,12)

A: To write down the equation of the straight line joining the two given points.

Q: Find (1, -5) (7, 9).

A:

Q: ON COMPUTER PLEASE   A.    +5x+4>4

A: the question is related to inequality we solve it.

Q: 4x-7y=28

A:

Q: find the value of x 96 to

A:

Q: 2x=axz

A: Given equation is 2x=axz

Q: ^2 for the scor

A: to find (sum of x)2 x= 1,5,4

Q: Find

A:

Q: đ = , b = , = , d = Find đ +?

A: Given,  a→ = 2, 4b→ = -3, 5c→ = 1, -4d→ = -5, -3 We have to find a→+ c→.

Q: Find Зе 3e3ay

A: Partial derivative with respect to x means treat y constant.

Q: Ifm∠1=3x+15,m∠2=4x-5,andm∠3=5y,findthe valueofxandy.

A: Given : m∠1=3x+15, m∠2=4x-5, and m∠3=5y

Q: đ = , 5 = , = , d = Find č ·b

A: Answer

Q: (-8, -11) and (17, 4)

A:

Q: xp= /3-x =dx

A:

Q: -5,4y+14-2y=4

A: Given ,  4y + 14 - 2y = 4     ....... (1)  We have to find value of y  (1) implies

Q: Find projvu.u = (2, 5), v = (0, 5)

A:

Q: Find a . b. a = (-3,-1), b = (-1,8)

A:

Q: 6x=47 x=?

A:

Q: x2=16

A: x2=16

Q: Evaluate 2 x + 2  for x = - 2 , - 1 , 0 ,1 , 2, and 3

A: Solution is in step 2

Q: Find Tim. lir Xーフ-c0

A: