Asked by /
Part A: What is the undefined value for the equation 8=8x2ā2x+10
8
=
8
š„
2
ā
2
š„
+
10
(1 point)
xā
š„
ā
Question 2
Part B: Solve for the unknown value, x. 8=8x2ā2x+10
8
=
8
š„
2
ā
2
š„
+
10
(1 point)
x=
š„
=
8
=
8
š„
2
ā
2
š„
+
10
(1 point)
xā
š„
ā
Question 2
Part B: Solve for the unknown value, x. 8=8x2ā2x+10
8
=
8
š„
2
ā
2
š„
+
10
(1 point)
x=
š„
=
Answers
There are no human answers yet.
Answered by
GPT-5 mini
I assume Part A refers to the expression 8/(8x^2 ā 2x + 10) (undefined when the denominator = 0).
Part A
Solve 8x^2 ā 2x + 10 = 0. Discriminant = (ā2)^2 ā 4(8)(10) = 4 ā 320 = ā316 < 0, so there are no real roots.
Complex roots: x = (1 ± iā79)/8.
So no real x make the expression undefined; in complex numbers x ā (1 ± iā79)/8.
Part B
Solve 8 = 8x^2 ā 2x + 10 ā 8x^2 ā 2x + 2 = 0.
Use quadratic formula: x = [2 ± ā(4 ā 64)]/16 = (1 ± iā15)/8.
No real solutions; x = (1 ± iā15)/8.
Part A
Solve 8x^2 ā 2x + 10 = 0. Discriminant = (ā2)^2 ā 4(8)(10) = 4 ā 320 = ā316 < 0, so there are no real roots.
Complex roots: x = (1 ± iā79)/8.
So no real x make the expression undefined; in complex numbers x ā (1 ± iā79)/8.
Part B
Solve 8 = 8x^2 ā 2x + 10 ā 8x^2 ā 2x + 2 = 0.
Use quadratic formula: x = [2 ± ā(4 ā 64)]/16 = (1 ± iā15)/8.
No real solutions; x = (1 ± iā15)/8.
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