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RSB [31]
3 years ago
5

V = THE PICTURE WILL BE INSERTED

Mathematics
1 answer:
ANTONII [103]3 years ago
4 0
What is 'V =' referring to?
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When 3/11 is written as a repeating decimal,which digits are repeating
BartSMP [9]
The correct answer is 27 i hope this helps

4 0
3 years ago
Read 2 more answers
Lines e and f are parallel. The mAngle9 = 80° and mAngle5 = 55°. Parallel lines e and f are cut by transversal c and d. All angl
loris [4]

Answer:

The angle measures that are correct are m<2 = 125degrees, m<8 = 55 degrees and m<14 = 100 degrees

Given the following angles from the diagram;

m<5 = 55 degrees

m<9 = 80degrees

From the diagram

m<5 = m<1 = 55 degrees (corresponding angle)

m<1 + m<2 = 180 (sum of angle on a straight line)

Hence;

55 + m<2 = 180

m<2 = 180 - 55

m<2 = 125degrees

Also;

m<5 = m<8 = 55 degrees (vertically opposite angle)

m<9 = m<13 = 80degrees

m<13 + m<14 = 180

Hence;

80 + m<14 = 180

m<14 = 180 - 80

m<14 = 100 degrees

Hence the angle measures that are correct are m<2 = 125degrees, m<8 = 55 degrees and m<14 = 100 degrees

Step-by-step explanation:

7 0
2 years ago
Solve for x: −3|x + 7| = −12
antiseptic1488 [7]

Answer:

x=-3 x=-11

Step-by-step explanation:

−3|x + 7| = −12

|x + 7|=4

x+7=4 x+7=-4

x=-3    x=-11

3 0
3 years ago
Which graph shows the solution to the inequality |x+3|&lt;2?
rewona [7]

B is the correct answer,

Here's why!

|x+3|<2

case 1 and case 2 states you need to invert it to see which either is

case 1 would be

|-x-3|<2

-x< 5

x>-5

and on the other case

case 2 would be

x+3<2

x<-1

so this means that

B would be your answer!

x>-5 and x<-1

Please mark brainlyist!

6 0
3 years ago
What are the magnitude and direction of w = ❬–10, –12❭? Round your answer to the thousandths place.
san4es73 [151]

The direction of a vector is the orientation of the vector, that is, the angle it makes with the x-axis.

The magnitude of a vector is its length.

The formulas to find the magnitude and direction of a vector are:

\begin{gathered} u=❬x,y❭\Rightarrow\text{ Vector} \\ \mleft\Vert u|\mright|=\sqrt[]{x^2+y^2}\Rightarrow\text{ Magnitude} \\ \theta=\tan ^{-1}(\frac{y}{x})\Rightarrow\text{ Direction} \end{gathered}

In this case, we have:

• Magnitude

\begin{gathered} w=❬-10,-12❭ \\ \Vert w||=\sqrt[]{(-10)^2+(-12)^2} \\ \Vert w||=\sqrt[]{100+144} \\ \Vert w||=\sqrt[]{244} \\ \Vert w||\approx15.620\Rightarrow\text{ The symbol }\approx\text{ is read 'approximately'} \end{gathered}

• Direction

\begin{gathered} w=❬-10,-12❭ \\ \theta=\tan ^{-1}(\frac{-12}{-10}) \\ \theta=\tan ^{-1}(\frac{12}{10}) \\ \theta\approx50.194\text{\degree} \\ \text{ Add 180\degree} \\ \theta\approx50.194\text{\degree}+180\text{\degree} \\ \theta\approx230.194\text{\degree} \end{gathered}

Therefore, the magnitude and direction of the vector are:

\begin{gathered} \Vert w||\approx15.620 \\ \theta\approx230.194\text{\degree} \end{gathered}

3 0
2 years ago
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