Leading coefficient: Negative.
Order: Any even integer.
There are 4 quadrants in a graph. The most used one is the 1st quadrant, which is the top right one. The 2nd quadrant is the one on the left of it. The 3rd is the one one below the 2nd quadrant The 4th quadrant is the one on the graph that is below the 1st quadrant. II | I ---+--- III | IV so its 2|1 3|4 IN GENERAL: i. quadrants means quarters so they are four in all in a circle and so ii. called sections - like pieces of a cake - and iii. they are ordered counterclockwise starting in the top right quarter. And because this is all from Latin we mark them with I II III and IV in Latin characters. QUATTUOR is four or 4 or IV or even sometimes IIII. That's all in a nutshell, isn't it? answers.com are brilliant thank you all over the world there - I am a disabled person and love this website a lot. WELL DONE in all quadrants.
eventualism
No the they are copyrighted.Yes indeed it would be possible to answer the questions once they have been submitted.
If it is travelling due south and due west, then to find the displacement, we can use pythagoras' thereom because it would be a right-angled triangle.pythagoras' thereom states that a^2+b^2=c^2If we say that a = 200km, and b = 400km, then c^2 = 200^2+400^2so c = (200^2+400^2)^1/2*note that the squareroot of something is also known as being to the power of 1/2so if we equate that,c = 447.214km displacement from its starting point.Since it is the displacement we are finding, we also need a direction.To find the bearing of the point c from the starting point, because it is a right-angled triangle, we can use Tan(theta) = O/AWe know that the opposite side length (O) is 400km, and the adjacent side length (A) is 200km.So Tan(theta) = 400/200Now we inverse Tan it to get the angle theta.Theta = 63 degrees 26 minutes or 63.435 degreesNow, because it is bearings, we cannot simply just write it as 63.435 degrees, it must have a direction of North, East, South or West.Seeing that it is in the 3rd quadrant, it is in the South-West quadrant, and so the angle is South 63 degrees 26 minutes West OR we can write it in true bearings form, and knowing that each quadrant is 90 degrees, we add the first and second quadrant, with the value we get inside our 3rd quadrant, which gives us 63"26' + 90 + 90 = 243 degrees 26 minutes True.Finally, because this is a worded question, write a worded answer for it.The displacement of the ship is 447.214km on a bearing of South 63 degrees 26 minutes West from the starting point.
Any number that you choose can be the next number. It is easy to find a rule based on a polynomial of order 7 such that the first seven numbers are as listed in the question followed by the chosen next number. There are also non-polynomial solutions. Short of reading the mind of the person who posed the question, there is no way of determining which of the infinitely many solutions is the "correct" one.The simplest solution, based on a polynomial of order six isU(n) = (-19*n^6 + 495*n^5 - 5080*n^4 + 25935*n^3 -68161*n^2 + 84750*n - 35160)/60 for n = 1, 2, 3, ...and accordingl, the next term is 150.
Polynomial powers in descending order refer to the arrangement of the terms in a polynomial starting with the highest exponent and moving to the lowest. For example, in the polynomial (4x^3 + 2x^2 - x + 5), the powers are ordered as (3, 2, 1, 0). Each term consists of a coefficient multiplied by a variable raised to a specific power, and the descending order helps in understanding the polynomial's behavior and facilitates operations like addition and subtraction.
they are called the 1st quardrant, 2nd quadrant, 3rd quadrant and 4th quadrant starting from top right 'reigon' and continuing clockwise
In a Cartesian coordinate system, the plane is divided into four quadrants. The first quadrant (Quadrant I) is where both x and y coordinates are positive, the second quadrant (Quadrant II) has negative x and positive y values, the third quadrant (Quadrant III) has both coordinates negative, and the fourth quadrant (Quadrant IV) features positive x and negative y values. Quadrants are typically numbered counterclockwise, starting from the upper right.
To factor a polynomial expression, you identify common factors among the terms and express the polynomial as a product of simpler polynomials. For example, consider the polynomial ( x^2 - 5x + 6 ); it factors into ( (x - 2)(x - 3) ). Each factor is written in descending order, starting with the highest degree term. The specific steps to factor will depend on the polynomial you are working with.
Remember that it goes counterclockwise in a C shape, starting with the first quadrant.
There's a mnemonic for this: All Students Take Calculus. Starting in the first quadrant, and moving counterclockwise until the last, give each quadrant the first letter of thos words in order. A represents all 3, s represents sine, t represents tangent, and c represents cosine. If the letter appears in a quadrant, it is positive there. If not, it is negative there.In quadrant 2, only sine is positive.
Quadrant angles are the angle lies in different quadrants. The angles which lie between 0° and 90° are said to lie in the first quadrant. The angles between 90° and 180° are in the second quadrant, angles between 180° and 270° are in the third quadrant and angles between 270° and 360° are in the fourth quadrant Quadrant angles are the angle lies in different quadrants. The angles which lie between 0° and 90° are said to lie in the first quadrant. The angles between 90° and 180° are in the second quadrant, angles between 180° and 270° are in the third quadrant and angles between 270° and 360° are in the fourth quadrant
Given ANY number at all, it is possible to find a cubic polynomial such that that particular number is the nth number in a sequence starting with the above three. The simplest rule, however, is Un = 5n + 9
In the polynomial ( P(x) = 1460000 + 168600x - 27000x^2 ), the constant term ( 1460000 ) represents the value of the polynomial when ( x = 0 ). This means that it is the y-intercept of the graph of the polynomial, indicating the output value when no input variable (x) is present. In a broader context, it can signify a fixed quantity or starting point in the context of the problem the polynomial is modeling.
In video example 36, the process of dividing a polynomial by a binomial is demonstrated using long division. The polynomial is divided term by term, starting with the leading term of the polynomial, and determining how many times the leading term of the binomial fits into it. This is followed by multiplying the entire binomial by that quotient term, subtracting the result from the original polynomial, and repeating the process with the remainder until the polynomial is fully divided. The final result includes both the quotient and any remainder expressed as a fraction.
( 45, 67 ) The quadrants of a Cartesian plane are numbered starting in the top-right, and moving around the origin in a counter-clockwise fashion. This means that all of the coordinates in the first quadrant have a positive x value, and a positive y value. So, any pair of positive numbers will guarantee a coordinate in the first quadrant.
Quadrants are numbered 1st - 4th starting at the top right and going anticlockwise. So a positive x and a negative y coordinate would be in the fourth quadrant.