9. The altitude of a model rocket A, in feet above the surface of the earth, t seconds into flight is given by A(t) -t'+96t +195t+75 t20 %3D Use the appropriate integral to find the average altitude of the rocket during the first 40 seconds of flight. 90000- S0000- 70000- 60000- A 50000- 40000- 30000- 20000- 10000- 10 20 30 40

Q: -0.50 1.00 а) 0.60 -100 -0.50 b) 0.60 100 -1.00 -0.50 1.00 c) 0.60 -1.00 -0.50 1.00 d) 60 -1.00

A:

Q: Find 2x² +5x+1 -dr, x>0

A: Use the formulas below to evaluate the given integral.

Q: Solve the following quadratic equation for all values of x in simplest form. 6 – a? = -8

A:

Q: Solve for A.

A: This means that the product of matrix A with another matrix given an identity matrix. Therefore the…

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A:

Q: answer question 2

A: As per the question we are given the following recurrence relation : T(n) = 6T(n/2) + n  ,  T(1) = 1…

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A: We will find the value of b in terms of a and h as following .

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A:

Q: Please solve all parts.

A:

Q: Solve for x 6=7+x-4

A: Solve for x 6 = 7+x-4

Q: Find the value of the determinant. |-2 -4 -4 3 -1 -2 2 2-5

A:

Q: olve accordingly

A: we can see that the graph touches at 4 places on the x-axis.

Q: z+3 + 27 f(2) = To graph y = f(z) how should we transform the graph of y = Domain Range

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Q: 3. 3r+ Sy - 2: = 52 4r+ 7y +a= SI -2r- 9y + Sa--53

A:

Q: f 3 +4 F 27/-1)dt +

A:

Q: For 1>0, y 2 0, a > 0, a ± 1, and any real number r, Product Property: loga(ry) = loga(x) + loga(y)…

A:

Average

In mathematics, everyone must have heard the term average in one place or other. Almost all types of calculation require taking out an average. In everyday life, the term is used for denoting a certain amount that can be said to be a typical quantity for multiple people or objects. In other words, if a group of people possesses a certain object, then the average gives us an idea regarding the quantity of the object possessed by each person. However, this is solely based on mathematical calculation. It is important to note that most people will not strictly have the average value in a group.