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Goryan [66]
4 years ago
14

Use the quadratic formula to solve x² + 8x + 9 = 0. What are the solutions to the equ ation? Round irrational solutions to the n

earest tenth.
A. x = 1 and x=−9
B. X=-1and x=−8
C. x=−1.2 and X= -6.8
D. x=−6.6 and x=−1.4
ANSWER ASAP LIKE RIGHT NOW
Mathematics
2 answers:
Ugo [173]4 years ago
5 0
First off, this is the quadratic formula:
x= -b +/- √b²-4ac
           2a
(there's a division sign between the 2a)
Next, you would substitute each of the numbers in the equation for a, b, or c. For a, you would put it as 1. For b, you would say 8. For c you would say 9. Hopefully you get the pattern.
Then you plug in the numbers.
x=-8+/-√8²-4(1) (9)
           2(1)
Then you would simplify.
8²=64
 -4(1)(9)=-36.
64-36=28
√28≈5.3
So, you would end with 
x=-8+/-5.3
            2
Next, start with addition. Add -5.3 to the -8. That is -13.3. -13.3/2=-6.65. That is the first part of the answer.
Next, subtract. -8--5.3=-2.7. -2.7/2=-1.35.
The answers to problem is -6.65 and -1.35. Assuming your rounding your answers to the nearest tenth, your answer will be d. This is hard to explain in text, but I hope this makes sense.
IrinaVladis [17]4 years ago
3 0
It has to be d when you do the quadratic equation
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7 0
3 years ago
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Stacy spent £20 on ingredients for bread.
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Answer:

Stacy made £25.2 from the 18 loaves of bread. So She made £5.20 as a profit.

Step-by-step explanation:

18 loaves of bread × £1.4 = £25.2 Round it up = £25

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8 0
3 years ago
Please explain step by step
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Let's find the value of x

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4 0
3 years ago
Describe how total job benefits and total employee compensation differ.
diamong [38]

<u>Difference between total job benefits and total employee compensation:</u>

<em>Employee compensation:</em>

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5 0
3 years ago
Write a function rule for the following arithmetic sequence and use it to find the 224th term. Show your work.
zavuch27 [327]

Answer:

671  is the 224th term of the given series

Step-by-step explanation:

The given sequence is

2,5,8,11....

First term that is 2

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That is n =224

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a_{224}=2+(224-1)3

On solving the above equation we get

a_{224}=671

Hence, 224th term of the given series is 671


5 0
3 years ago
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