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grigory [225]
3 years ago
5

Please Help Asap would be grateful

Mathematics
1 answer:
MA_775_DIABLO [31]3 years ago
5 0
In a common log we have an unwritten base of 10.  That is, filling in our equation correctly, we have 7.5= log_{10} x.  Logs and exponential functions are opposites of one another, so we can rewrite that log as an exponential function, like this: 10 ^{7.5} =x.  Doing that math on our calculators we get that x is 31622776.60
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What are the largest numbers for each of the following sums of three consecutive numbers: n Correct answer is brainliest
Andreyy89

Answer:

so where are the 3 consecutive numbers?

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The vertices of a right triangle are (6, 2), (–2, –4), and (–2, y).
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The answer should be C. 2
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How to solve this problem for every question
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Two vertices of a right triangle have the coordinates (−2, 5) and (9, 5) . What is the length of the side formed by these vertic
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Note that those 2 points share the same y-coordinate (5).  Thus, all you have to do is to find the distance between the x-coordinate -2 and the x-coordinate 9.  That difference is 11, and that's the desired length.
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3 years ago
Find the equation of the tangent line to the curve <br> 2exy=x+y at (0,2).
DiKsa [7]

Answer:

The equation of the tangent line to the curve

3 x - y = 2

Step-by-step explanation:

<u><em>Step(i):-</em></u>

Given function  = f(x,y) = 2e^{xy} -x-y=0   ...(i)

Differentiating equation (i) with respective to 'x' , we get

2 e^{xy} \frac{d}{d x} (x y) -1 -\frac{dy}{dx} =0

apply  formula

\frac{d}{dx} (UV) = UV^{l} +V U^{l}

<u><em>step(ii):-</em></u>

⇒   2 e^{xy} (x(\frac{d}{d x} ( y))+y(1)) -1 -\frac{dy}{dx} =0

⇒ 2 e^{xy} (x(\frac{d}{d x} ( y))+ 2e^{xy} y(1)) -1 -\frac{dy}{dx} =0

Taking common d y/d x

(2 e^{xy} (x) -1)\frac{dy}{dx} =1- 2e^{x y} y(1))

\frac{dy}{dx} =\frac{1- 2e^{x y} y(1))}{(2 e^{xy} (x) -1)}

put At (0,2)

\frac{dy}{dx} =\frac{1- 2e^{0} 2(1))}{(2 e^{0} (0) -1)}=\frac{1-4}{-1} =3

slope of the curve m = 3

<u><em>Step(iii)</em></u>:-

The equation of the tangent line to the curve

y-y_{1} =m(x-x_{1} )

y - 2 = 3 ( x - 0 )

3 x - y = 2

<u><em>Final answer:-</em></u>

The equation of the tangent line to the curve

3 x - y = 2

8 0
3 years ago
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