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scoundrel [369]
3 years ago
11

What are three other names for line p?

Mathematics
1 answer:
Vinvika [58]3 years ago
3 0
Line BCD is one since those points are on the line. Im not sure about others 
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Find 25% of 204<br> How do I get it?
djyliett [7]
First we turn the percent to a decimal by dividing it by 100.
25/100 = 0.25
" of " means multiply

0.25 x 204 = 51....so 25% of 204 is 51
6 0
3 years ago
My Space Mathematician Teacher needs this answer,
GaryK [48]

219864070186 - 277409297400 = -57545227214 x 780498 = -4.4913935e+16 - 1274806769367926946610431 = -1.2748068e+24 x 3.6614422e+21 = -4.6676314e+45 - 437913 = -4.6676314e+45 - 88878 = -4.6676314e+45

Ф = 500 , 5,000

5,000 / ∞ x ∞ x ∞ = 5,000^+++∞/ 68307147 = 0.00007319878^+++∞ - 917 - 974 - 9 - 19344381 = -19346280.9999^+++∞

-4.6676314e+45 -19346280.9999^+++∞ = -4.6676314e+45^+++∞

I believe that will be your answer.

I tried my best.

4 0
4 years ago
In the coordinate plane, what is the length of the line segment that connects points at (0, −1) and (−7, −2) ?
Mnenie [13.5K]
Distance formula!!!!! yay i've done this umpth manytimes today for people so if you dont know distance formula is square root of (x1-x2)^2+ (y1+y2)^2.
0-(-7) -1-(-2)
7^2 +   1^2
49+1
sqr. root of 50
appx. 7.07 or the closest to it
7 0
3 years ago
Read 2 more answers
The left and right page numbers of an open book are two consecutive integers whose sum is 293.  Find these page numbers.
sesenic [268]

Since they are consecutive, we can define the two unknowns with ease.

The left page (has a smaller value) can be defined as X, and the right page can be defined as X+1.

So,

X + (X+1) = 293

2x+1 = 293

2x = 292

x = 146

So, as we defined before, the smaller page number is equal to x.  Therefore, the smaller page number is 146, and the larger page number is 147.

8 0
3 years ago
If f (x) = 3x - 2 and fog(x) = 6x - 2 then find the value of<br>x such that gof(x) = 8.​
Yakvenalex [24]

9514 1404 393

Answer:

  x = 2

Step-by-step explanation:

To find g(x), we can start with the inverse of f(x).

  f(y) = x . . . . . . . solve this to find f^-1(x)

  3y -2 = x

  3y = x +2 . . . . add 2

  y = (x +2)/3 = f^-1(x) . . . . divide by 3

__

Now, we can find g(x):

  f^-1(f(g(x)) = g(x)

  f^-1(6x -2) = ((6x -2) +2)/3 = g(x)

  6x/3 = g(x) = 2x

__

Now, we want g(f(x)) = 8

  g(3x -2) = 8

  2(3x -2) = 8

  6x -4 = 8

  6x = 12

  x = 2 . . . . makes g(f(x)) = 8

8 0
3 years ago
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