Solve x^2 + 14x + 17 = –96 for x

Answers

Answer 1

Answer: x =(-14+√-256)/2=-7+8i= -7.0000+8.0000i

or

x =(-14-√-256)/2=-7-8i= -7.0000-8.0000i

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Answers

ok so say that x=100 A: 100-50= 50 then take 10% 50 therefore it =5 B: 100-10%-50 i think it would be 10-50 which would =-40. ok now I' confused. Sorry. just try to set up the B equation and plug in a # for x and you will find your answer

Could you please explain it?

Answers

Hello,
there are some words that I could not read. But:
I support evements are independants.
p(s)=0.2
p(l)=1-0.2=0.8 l=lose

1)0.8*0.2=0.16

2) 0.8²*0.2=0.128

3) 0.8^3*0.2=0.1024

4) 0.2*0.8^(n-1)

Please help. I’ll mark you brainliest. But no link andwers

Answers

Answer: y = -2x + 6

Slope-intercept form: y = mx + b, where m = slope and b = y-int

m = -2

(-1, 8) --> -1 = x₁, 8 = y₁

Based on the slope and given point, use oint-slope form, y - y₁ = m(x - x₁), to find the slope-intercept equation:

y - 8 = -2[x -(-1)]

y - 8 = -2(x + 1)

y - 8 = -2x - 2

y = -2x + 6

What is the lateral area of a right circular cone if the diameter of the base is 4 m and the slant height of the cone is 15m? Round your answer to the nearest whole number. A. 94 m2 B. 107 m2 C. 214 m2 D. 188 m2

Answers

my guess would be B hope i helped

I am confused but my best option is B.

B
15
C
А.
Find the length of "a"using
the Pythagorean Theorem.

Answers

Answer:

a = 12

General Formulas and Concepts:

Pre-Algebra

Order of Operations: BPEMDAS
Equality Properties

Trigonometry

[Right Triangles Only] Pythagorean Theorem: a² + b² = c²

a is a leg
b is another leg
c is the hypotenuse

Step-by-step explanation:

Step 1: Identify

We are given a right triangle. We can use PT to solve for the missing length a.

Step 2: Define

hypotenuse c = 15

leg b = 9

leg a = ?

Step 3: Find missing length a

Substitute in variables: a² + 9² = 15²
Isolate a term: a² = 15² - 9²
Exponents: a² = 225 - 81
Subtract: a² = 144
Isolate a: a = ±12

Since we are not dealing with a quadrant triangle, we can disregard the negative root of the quadratic.

∴ a = 12 is our final answer.

(x^-2/y^-3)^2 / (y/x^2)^-3

Answers

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(x-²/ y-³)² = (x-²/y-³)(x-²/y-³) = (y/ x²)(y/ x²) = (y²/ x^4) = y² · x^4 = 1
(y/ x²)-³ (y/x²)(y/x²) (x²/y³)(x²/y³) (x^4/ y^6) x^4 · y^6 y^4

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