I am a product. Both of my factors. Are the same number. The sum of my factors is 4. That number am i?

Answers

Answer 1

Answer: 2*2=4
2+2=4
You’re number is 4.

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Find the distance FG between the points F (2,7) and G (4,-1). Round your answer to the nearest tenth

Answers

Answer:

8.2

Step-by-step explanation:

The distance formula is $√((x_1 - x_2)^2 + (y_1 - y_2)^2)$

In this case, x_1 = 2, y_1 = 7, x_1 = 4, y_1 = -1.

We can plug in these values, getting $√((2-4)^2 + (7-(-1)^2) = 2√(17) = 8.2$

Reggie can line a football field in 120 minutes. Rosalinda can line a football field in 80 minutes. If they work together, how many minutes does it take them to line a football field?a. 40 minutes
b. 80 minutes
c. 200 minutes
d. 240 minutes HELP?!

Answers

Answer:

If they work together, they take 48 minutes to line the football field.

Step-by-step explanation:

Given: Reggie can line a football field in 120 minutes. Rosalinda can line a football field in 80 minutes.

To find : If they work together, how many minutes does it take them to line a football field?

Solution :

If they work together,

Let the number of minutes(x) they take to line the foot ball field.

According to question,

$(1)/(x)=(1)/(120)+(1)/(80)$

$(1)/(x)=(80+120)/(120* 80)$

$(1)/(x)=(200)/(120* 80)$

Cross multiply,

$x=(120* 80)/(200)$

$x=12* 4$

$x=48$

Therefore, If they work together, they take 48 minutes to line the football field.

Answer: If they work together, they can line a football field in 48 minutes.

Step-by-step explanation: Given that Reggie can line a football field in 120 minutes and Rosalinda can line a football field in 80 minutes.

We are to find the number of minutes does it take them to line a football field if they work together.

We have

Time taken by Reggie to line a football field = 120 minutes.

So, in 1 minute, Reggie can line $(1)/(120)$ part of the field.

Time taken by Rosalinda to line a football field = 80 minutes.

So, in 1 minute, Rosalinda can line $(1)/(80)$ part of the field.

Therefore, if they work together, the portion of the football field that they can lie in 1 minute is given by

$(1)/(120)+(1)/(80)\n\n\n=(2+3)/(240)\n\n\n=(5)/(240)\n\n\n=(1)/(48)$

Thus, if they work together, they can line a football field in 48 minutes.

Please help me with these three questions...
I will be really thankful for help

Answers

Answer:

1. Terminating

2. 60

3. I don't know

Step-by-step explanation:

The data set represents the number of rings each person in a room is wearing.0, 2, 4, 0, 2, 3, 2, 8, 6

What is the interquartile range of the data?

Answers

Answer: 4

Step-by-step explanation:

First arrange the given data in ascending order :-

$0,0,2,2,2,3,4,6,8$

Number of terms = 9

Second quartile =Median= $(9+1)/(2)=5^(th)\ term=2$

Now, the first quartile $Q_1$ =The median for the lower half of data

= Mean of 2nd term and 3rd term

$=(0+2)/(2)=1$

The third quartile $Q_3$ =The median for the upper half of data

= Mean of 7th term and 8th term

$=(2+8)/(2)=5$

Now, Interquartile range = $Q_3-Q_1=5-1=4$

Hence, the interquartile range of the data =4.

Answer:

Step-by-step explanation:

♥☺

HELP!!! Using a directrix of y = 2 and a focus of (3, −4), what quadratic function is created?

Answers

Answer:

The required quadratic function is $y=-(1)/(12)(x-3)^2-1$ .

Step-by-step explanation:

The standard form of the parabola is

$(x-h)^2=4p(y-k)$

Where the focus is (h, k + p) and the directrix is y = k - p.

The directrix of y = 2 and a focus of (3, −4).

$(h,k+p)=(3,-4)$

On comparing both sides we get

$h=3$

$k+p=-4$ ...... (1)

$y=k-p$

$k-p=2$ ...... (2)

Add equation (1) and (2).

$2k=-2$

$k=-1$

Substitute k=-1 in equation (1).

$(-1)+p=-4$

$p=-3$

Therefore the equation of parabola is

$(x-3)^2=4(-3)(y-(-1))$

$(x-3)^2=-12(y+1)$

It can be rewritten as

$y=-(1)/(12)(x-3)^2-1$

Therefore the required quadratic function is $y=-(1)/(12)(x-3)^2-1$ .

parabola with vertx (3,-1) that opens down

4(-3)(y+1)=(x-3)^2
y+1=(-1/12)(x-3)^2
y=(-1/12)(x-3)^2-1

Which of the following is the abbreviation for a milligram?g
mig
Mg
mg

Answers

The last one is correct

Milligram is mg.

Mg is not milligrams!

The last one! hopes this help.

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