How do you write -0.5555555 etc as a fraction?

Answers

Answer 1
Answer: -5/10 as a fraction!

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What is the slope of (1,9) and (6,34)

Answers

Answer:

m=5

General Formulas and Concepts:

Pre-Alg

  • Order of Operations: BPEMDAS

Alg I

  • Slope Formula: m=(y_2-y_1)/(x_2-x_1)

Step-by-step explanation:

Step 1: Define

Point (1, 9)

Point (6, 34)

Step 2: Find slope m

  1. Substitute:                    m=(34-9)/(6-1)
  2. Subtract:                       m=(25)/(5)
  3. Divide:                          m=5

Answer:

The slope is 5

Step-by-step explanation:

so you use formula m= y2-y1/x2-x1 and use 34 as y2, 9 as y1, 6 as x2 and 1 as x1 then plug in numbers when using the formula and do the math and get your slope

Find the zeros of the function 
f(x)=x2+7x+12

Answers

When you factor, you get: (X+4)(x+3)
X=-3,-4

Answer:

-4,  -3

Step-by-step explanation:

So here we have a quadratic equation (meaning the highest exponent is 2).

f(x) = x^(2) +7x+12

To solve a question like this we either factor or use the quadratic formula.  

Here we can factor.

To factor we must find two numbers that can be multiplied to make the last term, and summed to make the middle term.  In this equation it means we are finding two numbers such that:

___ * ___ = 12

and

___ + ___ = 7

We start by thinking of the factors of 12.

Lets start by trying 6 and 2.

6 * 2 = 12

but

6 + 2 = 8

So 6 and 2 dont work because they do not sum to 7.

Now lets try 4 and 3

4 * 3 = 12

and

4 + 3 = 7

This pair of numbers works because they can be multiplied to make 12 and added to make 7.

So we can write

f(x) = x^(2) +7x+12

as

f(x) = (x+4)(x+3)

Knowing this we can can find the zeros of the function.  Remember that a zero of a function is whatever can be plugged into x to make 0.  Since we know zero times any number equals 0, this equation will be 0 when x + 4 equals 0 or x + 3 equals 0.  

So we can solve for those two equations

x + 4 = 0

x = -4

x + 3 = 0

x = -3

So the two zeros of this equation are -4 and -3

The diagram shows 2 wheels of radii 15 cm and 24 cm. Their centres, H and K, are 41 cm apart. ( Refer to the attatchment given )Help me find the lengthof the belt by providing workings. Thanks!

Answers

Hello,

1) \ncos(\widehat{HKR})= (9)/(41) ==\ \textgreater \ \widehat{HKR}=1.34948188...rad\n\nsin(\widehat{KHR})= (9)/(41) ==\ \textgreater \ \widehat{KHR}=0,22131444...rad\n\n

\widehat{QKA}=\pi-1,34948188...=1,792110769...rad\n\n$\overset{\frown}{QA}$=24*1,792110769...=43,010658459...\n\n\widehat{KHB}= (\pi)/(2)-0,22131444...=1,3494888...\n\n$\overset{\frown}{PB}$=15*1,3494888...=20,2422282\n\n

2)
|HR|=√(9^2+41^2) =41,976183723\n\n


length=2*(43,010658459+20,2422282+41,976183723)=210,458140764











Tony’s class needs more than $500 for the school dance. So far, they have raised $200. They plan to have a car wash, charging $8 a car, to raise more money. Tony solved the inequality 8x + 200 Greater-than-or-equal-to 500, and determined that if they wash 37 cars, they will have enough money. Is he correct? Explain.

Answers

no, tony is not correct. solving the inequality tells us that x is greater than or equal to 37.5. since the class must wash a whole number of cars, they need to wash at least 38 cars.

Answer:

Sample Response: No, Tony is not correct. Solving the inequality tells us that x is greater than or equal to 37.5. Since the class must wash a whole number of cars, they need to wash at least 38 cars.

Solve the inequality
2w-3>14

Answers

Try to follow my steps:

1).  Copy the problem:

2w - 3 > 14


2).  Add 3 to each side:

2w > 17

3).  Divide each side by 2 :

w > 8.5
2w-3 > 14\ \ \ \ /+3\n\n2w > 17\ \ \ \ /:2\n\nw > 8.5\n\nw\in(8.5;\ \infty)

What's the square route of pie

Answers

The square root of pie is 1.772
I am not all that great with square roots, but according to my math textboo, I solved it and got:
1.77245385