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3 years ago

The graph below is the graph of a function:

Mathematics

1 answer:

arlik [135]3 years ago

4 0

Answer:

Step-by-step explanation:

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The minimum and maximum distances from a focus to a point on an ellipse occur when that point on the ellipse is an endpoint of t

Sauron [17]

The answer is True.

Explanation:
Let a = major axis
Let b = minor axis
Let c = focal length.

Consider the right focus, located a distance c from the center of the ellipse (at the origin).
From the right focus to the right point on the major axis is equal to a-c. This is the minimum distance.
From the right focus to the left point on the major axis is equal to a+c. This is the maximum distance.

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3 years ago

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Solve for t.

saw5 [17]

Answer:

1/3 is the answer I got I'm not sure if the top answer is a typo but that's the answer I got

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3 years ago

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F(x)=x-1/x^2-5x+6 encontrar dominio Y negativas

raketka [301]

Answer:

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Step-by-step explanation:

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3 years ago

If tan theta= 15/8, then,____. A.sec theta = 17/8 B.cos theta = 15/17 C.cot theta = 8/15 D.csc theta = 17/15

seraphim [82]

If tan theta= 15/8, then theta is expected that theta is found in the first and third quadrant. the y-component is 15 and the x-component is 8. hence the hypotenuse is 17 from the pythagoren theorem. cos theta thus is equal to 8/17, sec theta is equal to 17/8. csc theta is equal to 17/15. answer are A and D

3 0

3 years ago

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Mashcka [7]

To solve this we are going to use the formula for compounded interest: $A=P(1+ \frac{r}{n})^{nt}$
where
$A$ is the final amount after $t$ years
$P$ is the initial amount
$r$ is the interest rate in decimal form
$n$ is the number of times the interest is compounded per year
$t$ is the time in years

We know for our problem that $P=1380$ , $r= \frac{5}{100} =0.05$ , and $t=3$ . Since the interest is compounded daily, it is compounded 365 times in year; therefore, $n=365$ . Lets replace those values in our formula to find $A$ :
$A=P(1+ \frac{r}{n})^{nt}$
$A=1380(1+ \frac{0.05}{365})^{(365)(3)}$
$A=1603.31$

We can conclude the amount in Diane's after 3 years will be $1,603.31

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3 years ago