Asked by ANoNyMouS
Solve the system of equations algebraically. Show all of your steps.
y=x^2+2x
**y=x^2+2x
(2/2)^2=1
1=answer**
y=3x+20
**y=3x+20
(3/2)^2=2.25
2.25=answer**
am i right or wrong, if im wrong could someone show me the steps
y=x^2+2x
**y=x^2+2x
(2/2)^2=1
1=answer**
y=3x+20
**y=3x+20
(3/2)^2=2.25
2.25=answer**
am i right or wrong, if im wrong could someone show me the steps
Answers
Answered by
oobleck
the system of equations is
y=x^2+2x
y=3x+20
You want to find a value of x that makes both equations true. So, since the expressions must be equal,
x^2 + 2x = 3x + 20
x^2 - x - 20 = 0
(x-5)(x+4) = 0
x = 5 or -4
check:
5^2 + 2*5 = 35
3*5 + 20 = 35
(-4)^2 + 2(-4) = 16-8 = 8
3(-4)+20 = -12+20 = 8
So, yes, both values are solutions to both equations
y=x^2+2x
y=3x+20
You want to find a value of x that makes both equations true. So, since the expressions must be equal,
x^2 + 2x = 3x + 20
x^2 - x - 20 = 0
(x-5)(x+4) = 0
x = 5 or -4
check:
5^2 + 2*5 = 35
3*5 + 20 = 35
(-4)^2 + 2(-4) = 16-8 = 8
3(-4)+20 = -12+20 = 8
So, yes, both values are solutions to both equations
Answered by
summer
1.b
2.b
3.d
4.c
5.b
6.a
7.a
8.b
9.b
10.b
11.c
12.a
13.b
14.c
15.c
16.c
17.b
18.b
19.d
20.b
21.c
2.b
3.d
4.c
5.b
6.a
7.a
8.b
9.b
10.b
11.c
12.a
13.b
14.c
15.c
16.c
17.b
18.b
19.d
20.b
21.c
Answered by
Unknown User
First off that's the test answers for Unit 5 Lesson 10, to add the answers listed are also incorrect
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