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suter [353]
3 years ago
6

Help me out, I will give you brainliest, help me in this math problem please thanks​

Mathematics
1 answer:
prisoha [69]3 years ago
3 0

Answer:

The sides of an angle are the rays of the angle. So,

1)The sides of ∠YVW are the 2 rays of the angle VY and VW

2)The sides of ∠XVY are the 2 rays of the angle VX and VY

Angles adjacent to an angle are the angles next to the main angle

3)The angle adjacent to ∠ZVW is ∠YVZ and ∠WVX

4)The angle adjacent to ∠XVZ is ∠ZVW and ∠XYW

5)The angle adjacent to ∠YVZ is ∠ZVW and ∠YVX

The side common to the angles is the common ray of both angles

6)The side common to ∠XVY and ∠YVZ is ray VY

7)The side common to ∠XVZ and ∠ZVW is ray VZ

8)The side common to ∠XVZ and ∠ZVY is ray VZ

9)The side common to ∠XVY and ∠YVW is ray VY

The common vertex is the point where all rays converg,

10)The common vertex is V

HAPPY TO HELP :)

if you have any doubts pls ask

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Split up the interval [0, 2] into 4 subintervals, so that

[0,2]=\left[0,\dfrac12\right]\cup\left[\dfrac12,1\right]\cup\left[1,\dfrac32\right]\cup\left[\dfrac32,2\right]

Each subinterval has width \dfrac{2-0}4=\dfrac12. The area of the trapezoid constructed on each subinterval is \dfrac{f(x_i)+f(x_{i+1})}4, i.e. the average of the values of x^2 at both endpoints of the subinterval times 1/2 over each subinterval [x_i,x_{i+1}].

So,

\displaystyle\int_0^2x^2\,\mathrm dx\approx\dfrac{0^2+\left(\frac12\right)^2}4+\dfrac{\left(\frac12\right)^2+1^2}4+\dfrac{1^2+\left(\frac32\right)^2}4+\dfrac{\left(\frac32\right)^2+2^2}4

=\displaystyle\sum_{i=1}^4\frac{\left(\frac{i-1}2\right)^2+\left(\frac i2\right)^2}4=\frac{11}4

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Step-by-step explanation:

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Which of the following stanements shows the inverse property of addition?
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Answer:

0\cdot \:y+\left(-0\cdot \:y\right)=0  the  statement shows the inverse property of addition as the sum of a number and its inverse is zero.

Step-by-step explanation:

As we know that Inverse Property of Addition states if you add any number to its opposite, the result will be zero.

For example, 13 + (-13) = 0 shows that -13 is the additive inverse of 13.

In other words, the sum of a number and its inverse is zero.

Now checking from the available options,

0y+\left(-0y\right)

\mathrm{Remove\:parentheses}:\quad \left(-a\right)=-a

=0\cdot \:y-0\cdot \:y

\mathrm{Add\:similar\:elements:}\:0\cdot \:y-0\cdot \:y=0

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Thus,

0\cdot \:y+\left(-0\cdot \:y\right)=0

Therefore, 0\cdot \:y+\left(-0\cdot \:y\right)=0  the  statement shows the inverse property of addition as the sum of a number and its inverse is zero.

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