Respuesta :
it can be factorised as
[tex] (x - 10)(x + 9)[/tex]
so the solutions are
x= 10 and x = -9
so the sum of the solutions is 10 -9 which is 1
[tex] (x - 10)(x + 9)[/tex]
so the solutions are
x= 10 and x = -9
so the sum of the solutions is 10 -9 which is 1
Answer:
Value of a+b is:
1
Step-by-step explanation:
For a equation
Ax²+Bx+C=0
if {a,b} are its solutions or equation has roots a and b
Then, sum of roots= -B/A and product of roots=C/A
i.e. a+b= -B/A and ab=C/A
Here, the equation is:
x² – x – 90 = 0
i.e. A=1,B= -1 and C= -90
then, a+b= -(-1)/1
i.e. a+b=1
Hence, value of a+b is:
1