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puteri [66]
3 years ago
11

2.5 mm 2.2 mm Convert to centimeters.

Mathematics
2 answers:
Elina [12.6K]3 years ago
7 0

Answer:

marque sans cervelle

Step-by-step explanation:

a_sh-v [17]3 years ago
7 0

Answer:

0.47 cm, 0.3 cm, 0.11 cm, or 0.55 cm

Step-by-step explanation:

Well, the question doesn't have a mathematical sign, like addition or subtraction, so I did all of the possible signs.

Addition: 2.5 + 2.2= 4.7 mm; converted to cm= 0.47 centimeters

Subtraction: 2.5-2.2= 3 mm; converted to cm= 0.3 centimeters

Division: 2.5/2.2= 1.1 mm; converted to cm= 0.11 centimeters

Multiplication: 2.5 * 2.2= 5.5 mm; converted to cm= 0.55 centimeters

Or, is the question asking to only convert 2.5 mm and 2.2 mm to centimeters?

In that case, the answers are 2.5mm= 0.25 centimeters; 2.2 mm= 0.22 centimeters.

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A bag contains 8 red crayons, 14 purple crayons, 6 yellow crayons, and 4 Green crayons. A crayon is selected, NOT replaced, then
Aliun [14]

Step-by-step explanation:

8+14+6+4=32

\frac{8}{32}

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5 0
4 years ago
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write the equation of the line that passes through the point (2,-3) and is perpendicular to the line y=-2x+3. And how do you fin
pogonyaev

Answer:

y=2x-7

Step-by-step explanation:

The easiest way to answer this would be by using the slope-intercept form equation, y=mx+b. In this case, we can use our given in information to plug in values and find the equation.

Firstly, let's assess what know and what we don't:

Given the point (2,-3), we know that x=2 and y=-3. Now the slope for a perpendicular line can be found using a negative reciprocal, since the product of the slopes of both lines should equal -1. Therefore the slope must be 2.

All that's left is b, the y-intercept. To solve for this, we simply plug in what we have.

y=mx+b

-3=2(2)+b

-3=4+b

-3-4=b

-7=b

Now that we have b, we can write the equation:

y=2x-7

3 0
3 years ago
15 points!
DerKrebs [107]
Y2 - y1              (-4,-6)    (2,6)
______              x1 y1    x2 y2

x2 - x1    



6,-(-6)
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2, -(-4)

12/6 = 2
                                       
Finding the slope            
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would be the answer



5 0
3 years ago
Read 2 more answers
Show that W is a subspace of R^3.
musickatia [10]

Answer:

Check the two conditions of Subspace.

Step-by-step explanation:

If W is a Subspace of a vector space, V then it should satisft the following conditions.

1) The zero element should be in W.

Zero element can be different for different vector spaces. For examples, zero vector in $ \math{R^2} $ is (0, 0) whereas, zero element in $ \math{R^3} $ is (0, 0 ,0).

2) For any two vectors, $ w_1 $ and $ w_2 $ in W, $ w_1 + w_2 $ should also be in W.

That is, it should be closed under addition.

3) For any vector $ w_1 $ in W and for any scalar, $ k $ in V, $ kw_1 $ should be in W.

That is it should be closed in scalar multiplication.

The conditions are mathematically represented as follows:

1) 0$ \in $ W.

2) If $ w_1 \in W; w_2 \in W $ then $ w_1 + w_2 \in W $.

3) $ \forall k \in V, and \hspace{2mm} \forall w_1 \in W \implies kw_1 \in W

Here V = $ \math{R^3} $ and W = Set of all (x, y, z) such that $ x - 2y + 5z = 0 $

We check for the conditions one by one.

1) The zero vector belongs to the subspace, W. Because (0, 0, 0) satisfies the given equation.

i.e., 0 - 2(0) + 5(0) = 0

2) Let us assume $ w_1 = (x_1, y_1, z_1) $ and $ w_2 = (x_2, y_2, z_2) $ are in W.

That means: $ x_1 - 2y_1 + 5z_1 = 0 $ and

$ x_2 - 2y_2 + 5z_2 = 0 $

We should check if the vectors are closed under addition.

Adding the two vectors we get:

$ w_1 + w_2 = x_1 + x_2 - 2(y_1 + y_2) + 5(z_1 + z_2) $

$ = x_1 + x_2 - 2y_1 - 2y_2 + 5z_1 + 5z_2 $

Rearranging these terms we get:

$ x_1 - 2y_1 + 5z_1 + x_2 - 2y_2 + 5z_2 $

So, the equation becomes, 0 + 0 = 0

So, it s closed under addition.

3) Let k be any scalar in V. And $ w_1 = (x, y, z) \in W $

This means $ x - 2y + 5z = 0 $

$ kw_1 = kx - 2ky + 5kz $

Taking k common outside, we get:

$ kw_1 = k(x - 2y + 5z) = 0 $

The equation becomes k(0) = 0.

So, it is closed under scalar multiplication.

Hence, W is a subspace of $ \math{R^3} $.

7 0
3 years ago
PLSSS HELPPPP I WILLL GIVE YOU BRAINLIEST!!!!!!
dalvyx [7]

Answer:

(0,1)

Step-by-step explanation:

There is a solution where the two equations intersect, therefore:

3x+1=2x+1

3x-2x=1-1

x=0

If we plug this 0 value into the x of both equations, we get a y value of 1:

y=3*0+1

y=0+1

y=1

OR

y=2*0+1

y=0+1

y=1

Therefore, there is a solution at (0,1)

<em>I hope this helped! :)</em>

8 0
3 years ago
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