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pychu [463]
3 years ago
8

What is 5.756565x 344

Mathematics
2 answers:
Allisa [31]3 years ago
7 0
5.756565 x 344 = 1980.25836 hope this helps.
qaws [65]3 years ago
5 0
1980.25836 is the answer
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Find the volume for the cylinder with the given measurement.<br><br> r = 2, h = 3
il63 [147K]
Wouldn't it be six speaking how the formula for volume is base times with times hight but if third two two it would be 12.


Your answer is 12
8 0
3 years ago
Solution q-2r=4<br> q+r=37
GenaCL600 [577]
Q-2r=4, therefore: q=4+2r.

Plug the value of q into q+r=37, so you get:

4+2r+r=37

3r=37-4=33

3r=33

Therefore: r=11.

q-2r=4, but r=11, so:

q-2(11)=4

q-22=4

Therefore q=26.

Check if the answer is correct using second equation:

q=4+2r=4+2(11)=4+22=26.

So: q=26 and r=11.


4 0
4 years ago
Read 2 more answers
Mark got 54 out of 66 correct in his test. What fraction of the marks did he get correct? Give your answer in its simplest form
elixir [45]

Answer:

\texttt{Fraction of the marks did he get correct}=\frac{9}{11}

Step-by-step explanation:

Mark got 54 out of 66 correct in his test.

We need to find what fraction of the marks did he get correct,

Total number of questions = 66

Total number of correct answers = 54

\texttt{Fraction of the marks did he get correct}=\frac{\texttt{Total number of correct answers}}{\texttt{Total number of questions}}\\\\\texttt{Fraction of the marks did he get correct}=\frac{54}{66}\\\\\texttt{Fraction of the marks did he get correct}=\frac{9}{11}

6 0
3 years ago
How can x2 = 2x + 4 be set up as a system of equations?
mezya [45]
\bf x^2=2x+4\implies &#10;\begin{cases}&#10;y=x^2&#10;\\\\&#10;y=2x+4&#10;\end{cases}\implies  y=y
3 0
4 years ago
Read 2 more answers
F is a twice differentiable function that is defined for all reals. The value of f "(x) is given for several values of x in the
nadezda [96]

The correct answer is actually the last one.

The second derivative f''(x) gives us information about the concavity of a function: if f''(x) then the function is concave downwards in that point, whereas if f''(x)>0 then the function is concave upwards in that point.

This already shows why the first option is wrong - if the function was concave downwards for all x, then the second derivate would have been negative for all x, which isn't the case, because we have, for example, f''(8)=5

Also, the second derivative gives no information about specific points of the function. Suppose, in fact, that f(x) passes through the origin, so f(0)=0. Now translate the function upwards, for example. we have that f(x)+k doesn't pass through the origin, but the second derivative is always f''(x). So, the second option is wrong as well.

Now, about the last two. The answer you chose would be correct if the exercise was about the first derivative f'(x). In fact, the first derivative gives information about the increasing or decreasing behaviour of the function - positive and negative derivative, respectively. So, if the first derivative is negative before a certain point and positive after that point. It means that the function is decreasing before that point, and increasing after. So, that point is a relative minimum.

But in this exercise we're dealing with second derivative, so we don't have information about the increasing/decreasing behaviour. Instead, we know that the second derivative is negative before zero - which means that the function is concave downwards before zero - and positive after zero - which means that the function is concave upwards after zero.

A point where the function changes its concavity is called a point of inflection, which is the correct answer.

7 0
3 years ago
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