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kipiarov [429]
3 years ago
11

Line M contains points (4,3) and (1,2). Write a possible equation of line K that is

Mathematics
1 answer:
mash [69]3 years ago
6 0
I believe the answer is y = -3x + 15
This is what I got from calculating it but I haven’t done this type of equation in a while
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Help.me!!!!!!!!!!!!!!!!!
Svetach [21]

Answer:

∠U = 40°

Step-by-step explanation:

in order to find the missing angle of U we need to know the two other angles.

We know that ∠T is 65° and we know that ∠TSF is 105°. Because ∠TSF is an exterior angle, we can subtract 180 to get the interior angle. This would mean that ∠S is 75°.

Using this we can add 65 to 75 then subtract the total from 180 to get ∠U.

This would mean that ∠U is 40°

4 0
3 years ago
What's pi to as many decimal places?
Reil [10]
2 decimal places for regular . 3.14
4 0
3 years ago
Why is 59.47 > 59.3?
AysviL [449]

Answer:

59.47 is greater than 59.3

4 0
3 years ago
Read 2 more answers
Carl is conducting a survey for the school paper, he finds that 7 students have no pets, 15 have one pet, and 9 have at least tw
Elenna [48]
I would say around 14%
4 0
3 years ago
F a gambler rolls two dice and gets the sum of 7, he wins $20. if he gets a sum of 4, he wins $40. the cost of playing is $14. w
DaniilM [7]
The expectation of this game is that the house (casino) takes in roughly $3.83 every time someone plays, and after enough plays, they will typically always win. 

We can determine this case by looking at all of the possibilities and how much you can win or lose off of each. There are 36 total cases for what can happen when we roll the dice. Of those 36 cases, 9 of them produce positive winnings and 27 of them produce losses. 

To calculate the winnings, we need to look at what type they are. 6 of them will be 7's which earn the gambler $20. 3 of them would be 4's, which earns the gambler $40. 

6($20) + 3($40) 
$120 + $120
$240

Then we look at the losses. This is easier to calculate since every time the gambler loses, he losses exactly $14. There are 27 of these instances. 

27($14) 
$378

Now we can look at the average loss per game by subtracting the losses from the gains and finding the average. 

(Winnings - losses)/options
($240 - 378)/36
$3.83
3 0
3 years ago
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