Find constants

A,B

for which\

(-1+t)/(t^(2)-2t-3)=(A)/(f)+(B)/(g)

\ where

f,g

are linear polynomials with leading coefficient 1 such that

fg=t^(2)-2t-3

. Enter your answer in the form

A**x+B**y

or

B**x+A**y

and put brackets around fractions. For example, if

A=0

and

B=(1)/(5)

, then enter

0**x+((1)/(5))**y

or

((1)/(5))**x+0**y

.\ Answer:

Find constants A,B for which t22t31+t=fA+gB where f,g are linear polynomials with leading coefficient 1 such that fg=t22t3. Enter your answer in the form Ax+By or Bx+Ay and put brackets around fractions. For example, if A=0 and B=1/5, then enter 0x+(1/5)y or (1/5)x+0y Answ