$$$1. Calculate the determinant : 5 страница

$$ continuous

$ has a rupture

$ positive

$ differentiable

$$$272.The point is called as point of … of function, , if it is defined in some neighborhood of this point and .

$$maximum

$ rupture

$ minimum

$ inflection

$$$273. Find the integral .

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$$$274. Eccentricity of curve is equal to:

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$$$275.The Cauchy theorem.Let functions and differentiable on the interval and for . Then as, such …

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$$$276. Let function is differentiated on (a,b). If monotonously increases on (a,b), then …, .

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$$$277. Let function is differentiated in some neighborhood of a critical point and exist. Then, if …, - the maximum point.

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$$$278. Eccentricity of curve is equal to

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$$$279. Let function is differentiated in some neighborhood of a critical point and exist. Then, if …, - the minimum point.

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$$$280. The foci of hyperbola are at the points:

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$$$281. Define circle radius

$$ 6

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$ 5

$ 7

$$$282. Define circle radius and center .

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$$$283. The focal of parabola is at the point:

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$$$284.The foci of ellipse are at the points:

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$$$285. Find the derivative: .

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$$$286. The canonical equation of ellipse with semi-transverse axis Ох is:

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$$$287. Define the center of circle

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$$$288. Find the second remarkable limit

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$$$289. The hyperbola is given , define their semi axis:

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$$$290. Find the center and radius of sphere, which is given by this equation

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$$$291. Find the equation of ellipse, if .

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$$$292. Find the first remarkable limit

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$$$293. Find the limit:

$$ 1

$ -2

$ 2

$ 1/2

$$$294. If each element of set А is the element of set B, than set А is called… of set В.

$$ subset

$ set

$ object

$ element

$$$295. Find the value of this function in a point :

$$ 1

$ 0

$ 1,5

$ 2

$$$296. Find the derivative :

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$$$297. Find the derivative

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$$$298. Find the derivative :

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$$$299. Find the derivative :

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$$$300. Find the derivative

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$$$301. Define the formula of differentiation of this function :

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$$$302. The geometric sense of a derivative is that the derivative of function :

$$ at the point t equals a slope of tangent at this point

$ equals to the velocity of changing the function at the point

$ equals to limit of value

$ equals to tangent to curve at the point

$$$303. Find the integral: .

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$$$304. Indefinite integral of function is …

$$ set of all antiderivative of given continuous function

$ antiderivative of function at the point

$ antiderivative of function on the segment

$ set of all derivatives of this function

$$$305.The operations of finding the antiderivative of function is called …

$$ integration a function

$ researching a function

$ differentiation a function

$ derivative a function

$$$306. Find the integral:

$$ -16

$ 21/2

$ -24

$ 12

$$$307. Find the area of figure, which is bounded by lines и .

$$ 4/3

$ 5/3

$ 3/4

$ 4/5

$$$308. The integral is equal to:

$$ 0

$ 2а

$ 1

$ а

$$$309 Write the equation of a straight line which parallel to the ОХ axis:

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$$$310. Write the equation of a straight line which parallel to the ОУ axis:

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$$$311. Write the equation of a straight line passing through the origin:

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$$$312. The equation of a straight line with given slope passing through the given point as follow,

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$$$313. The equation of a straight line passing through two points as follow:

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$$$314.The general equation of a plane is:

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$$$315. The general equation of a plane, which is parallel Ох axis is:

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$$$316. The general equation of a plane, which is parallel Оу axis is:

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$$$317. The three- intercept equation of a plane is:

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$$$318. The equation of a plane passing, through three different points which are not lying on a one straight line as follow.

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$$$319. Find the derivative of this function

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$$$320. Find the derivative of this function .

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$$321. this formula is called as:

$$ the Newton- Leibniz

$ the Kronecker - Capelli

$ integrations by parts

$ integration by substitution

$$$322. Integrals with infinite limits are called as :

$$ improper integrals

$ indefinite integrals

$ sum of integrals

$ proper integrals

$$$323. To define the equation of the plane which parallel to the Oz axis

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$$$324. To define the equation of the plane which parallel to a coordinate plane O_XY.

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$$$325. To define the normal equation of a plane:

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$$$326.The distance (d) between two points and on a plane is expressed by the formula:

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$$$327. Define general equation of a straight line, on a plane ОХУ:

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$$$328. Straights of this kind are called as …

$$ the directrices

$ the eccentricity

$ the focal

$ the asymptotes

$$$329. The equation of a straight line in intervals is:

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$$$330. Let function with domain of existence . Function is called as odd, if follow condition is done:

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