x? + x- Question 1 Derive the Quadratic Formula, by selecting the appropriate pulldowns for J, K, L, M, N, P, and ax² + bx + c = 0 1 ÷(ax + bx + c = 0) J = [ Select] x² + -x + a b x² + -x = K K = [ Select ] %3D a b x² + -x + L = - + 4a² L= [ Select] a a 62 (x + M)² : M = [ Select] a 4a² (b² – N) b x + 2a N = ( Select ] 4a? 4aс 2a 4a² ±yb? – 4ac b x + 2a P = [ Select ] P b² – 4ac x = Q ± Q = [ Select ] 2a > > > > >
x? + x- Question 1 Derive the Quadratic Formula, by selecting the appropriate pulldowns for J, K, L, M, N, P, and ax² + bx + c = 0 1 ÷(ax + bx + c = 0) J = [ Select] x² + -x + a b x² + -x = K K = [ Select ] %3D a b x² + -x + L = - + 4a² L= [ Select] a a 62 (x + M)² : M = [ Select] a 4a² (b² – N) b x + 2a N = ( Select ] 4a? 4aс 2a 4a² ±yb? – 4ac b x + 2a P = [ Select ] P b² – 4ac x = Q ± Q = [ Select ] 2a > > > > >
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter4: Polynomial And Rational Functions
Section: Chapter Questions
Problem 22RE
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![Question 1
Derive the Quadratic Formula, by selecting the appropriate pulldowns for J, K, L, M, N, P, and Q.
ax? + bx + c = 0
- (ax? + bx + c = 0)
J = [ Select]
b
x2 + -x +
= 0
a
a
b
x² + -x = K
K =
[ Select ]
a
b
x² + 2x + L = _C
b2
+
4a?
L =
[ Select )
a
a
(x + M)²
[ Select ]
M =
--
a
4a?
(b² – N)
(r+) -
b
N =
[ Select ]
2a
4a?
b
+
2a
4ас
4a?
±yb2 – 4ac
b
х+
2a
P =
[ Select ]
P
Vb2 – 4ac
x = Q +
Q = [ Select]
2a
>
>
>
>](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fe6461b61-abbd-433c-9165-fd2680652fb3%2F44390624-d4ed-4513-8f52-97a2308bf5af%2Fh4xmjeh_processed.png&w=3840&q=75)
Transcribed Image Text:Question 1
Derive the Quadratic Formula, by selecting the appropriate pulldowns for J, K, L, M, N, P, and Q.
ax? + bx + c = 0
- (ax? + bx + c = 0)
J = [ Select]
b
x2 + -x +
= 0
a
a
b
x² + -x = K
K =
[ Select ]
a
b
x² + 2x + L = _C
b2
+
4a?
L =
[ Select )
a
a
(x + M)²
[ Select ]
M =
--
a
4a?
(b² – N)
(r+) -
b
N =
[ Select ]
2a
4a?
b
+
2a
4ас
4a?
±yb2 – 4ac
b
х+
2a
P =
[ Select ]
P
Vb2 – 4ac
x = Q +
Q = [ Select]
2a
>
>
>
>
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