One of the following is a set of linearly dependent functions on the interval  (-∞,∞)

Q: Suppose g is a continuous DECREASING function on the interval [-3,1].

A: 2. As y is a continous decreasing function on the interval -3, 1

Q: Consider the graph of a function. 4 3+ 1 + + 4 6. 5 1 2 3 Find the point c at which the function has…

A:

Q: Sketch the graph of a smooth function ƒ and label a point P(a, ƒ(a)) on the curve. Draw the line…

A: The aim is to find the graph of a smooth function and represent the line which shows the linear…

Q: り If X~メ (2)、 Find the 32-moment of x about zero

A: Introduction: The random variable X has a chi-squared distribution with 2 degrees of freedom, that…

Q: What are the Bounded functions?

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Q: Suppose that y is a function of x. Find if 2x°y 3 2y + 5. - -

A: We will find out the required value.

Q: Which of the following decomp inside function) is/are correct ?

A:

Q: Find and classify the stationary points of f(x) 2x} + 4x,x3 – 10x,x, + x}

A: Given,     f(x)=2x13+4x1x22-10x1x2+x22

Q: A function fis defined by Sx. x<-2 g(x) = bx, x z -2 bx².

A: It is evident that we need to find the value of b if g(x) is continuous. Now,…

Q: Describe the long run behavior of f(z) = z" As z + - 00, f(z) - As z + 0, f(z) → ( -0-

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Q: If an odd function f(x) has a local maximum value at X=c which of the following must be true?

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Q: State the theorem for general Version of the Chain Rule.

A: The chain rule of derivative is used to find the derivative of composite functions. The chain rule…

Q: show steps please

A:

Q: Let f: [2,3] → {1,3} be a continuous function such that the equation f(x) - x = 0 has a solution in…

A:

Q: Suppose that a function f(x, y) attains an absolute minimum at the point (2, -3), and an absolute…

A: Given that f(x,y)  attains absolute min at (2,-3) f(x,y)  attains absolute max at (-3,2) The new…

Q: Find the maximum and minimum values of the following function on the interval [ 0 , 3 ].

A:

Q: Find

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Q: 7. has a fixed point. ) Prove that if f is a continuous function from [2, 5] to [2, 5], then f

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Q: How do I solve this?

A: Global maxima or minima of f(x) in [a, b] is basically the greatest or least value of f(x) in [a,…

Q: Every function defined on a closed interval [a, b] must have a global maximum and a global minimum…

A: Find your answer below

Q: Sketch the graph of a twice-differentiable function y = f(x) that passes through the points (-3,…

A:

Q: Select the option that gives a list of the stationary points of the function f(x, y) = x – 6x² – 3xy…

A: we have given f(x, y)  We have to find the stationary points

Q: B)Is w = Zez analytical function or not?

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Q: The interval over which the function f(x) = becomes continuous is %3D x+8 (-3, 0) (-3, 3) (-00,…

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Q: Define Wronskian of Linearly Dependent Functions?

A: We have to define the Wronskian of linearly dependent functions: Let f1 ,f2 ,...,fn be n real or…

Q: 2) Find the global max and min of f(x) = 2 – x Excluding the endpoints -2<x<1

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Q: Let f(x)=x^2 -x^3.  Find the global maximum and the global minimum value of this function on the…

A: Given: fx=x2-x3 for finding global maximum and global minimum, we finding increasing and decreasing…

Q: Let f and g be the functions defined for x > 0 by f(x) = (Væ)* and g(x) = (Vx)** Which function is…

A: According to the given information, Consider the function f and g defined as:

Q: Determine the global maximum and minimum function a)f (x): x² + 1 in the intervals [0,2]

A:

Q: At what points are the functions continuous x+3 y =- 3x, Зх, y = y = (2x – 1)3 х-2 x2 -3x-10'

A: To find the points where following functions are continuous y=1x-2-3xy=x+3x2-3x-10y=2x-113

Q: One of the following is a set of linearly dependent functions on the interval (minus infinity,…

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Q: find a point c satisfying the conclusion of the MVT for the given function and interval.

A: Given ,y = Cos x - Sin x      0,2πf(x) = Cos x - Sin x

Q: Suppose that f(1) = -3, f(4) = -4, f'(1) = -3, f'(4) = -5, and f" is continuous. Find the value of…

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Q: Which of the following is an example of a continuous variable?

A: Here use basic of continuous variable and discrete variables

Q: Sketch the graph of a twice-differentiable function y = f(x) that passes through the points (-3,…

A:

Q: One of the following is a set of linearly dependent functions on the

A:

Q: Which . functions are continuous through its domain?

A: Continuous Function: A function fx is continuous at a point c of its domain if  limx→cfx=fc A…

Q: Write an expression for the linearization of f at a

A: Given:Linearization of  f at a

Q: A function f defined on [a, b] always has an absolute maximum and absolute minimum on [a, b].…

A: False

Q: Find the first 3 Iterates of the function f(x) = - 2x + 3 when x 3 =0 . 3, - 3, 9 - 2, 0, 2 2 z, -…

A:

Q: If the graph of a linear function z = f(x, y) travels through the points (1, 2, 3), (2, 2, 4) and…

A: here option (a) is true because this is a linear function if graph of this function passes through…

Q: Answer the following True or False: For every continuous nonlinear function, you can find a value of…

A: To states whether true or false. For every continuous non linear function, there is a value of x…

Q: Let F(x) = [ (3t2-3)dt then F"(1) is equal to:

A: The Fundamental Theorem of Calculus : If f is a function that is continuous on an open interval I,…

Q: if a set is compact set and the gradient of the function isnt equal to zero what does it mean

A: Given that the set is compact set. This mean that the function is bounded. The gradient of the…

Q: Find a function f that satisfies the conditions. "(a) --Na (1) - 5, (4) - -1

A: Given Data: The second derivative of the function is: f"x=x-3/2 ......1 The value of the first…

Q: Determine the global maximum and minimum function a)f(x) = 3x2 – 12x in the intervals [0,3]

A:

Q: {x+ 2x³,3+x, 1– x} on the interval [–1,1]

A: The given set of functions are: x+2x3,3+x,1-x and the interval is -1,1

Q: Find the absolute maximum and absolute minimumvalues of f on the given interval.   f(x) =x3 - 6x2 +…

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Q: a)f(x) = 3(x² – 1)° in the intervals (-1,2)

A: I have solved using derivative test

Linear Algebra

In mathematics, problems can be solved by the arithmetic operators like addition, subtraction, multiplication, and division. In algebra, we represent the numbers by any letter called a variable. If these variables are of degree 1, then it is studied under linear algebra. The first-degree equations involving algebraic expressions are called linear equations. That is, if you represent it by drawing a graph you will get a straight line.