given f (æ) %3D -은 find the value for x such that 6 7 f (x) 16

Q: The volume V in cubic inches of a sphere with radius r in inches is given by the function V(r) =…

A: the volume of the sphere is given by take r=6 if the radius of the sphere is 6 inches then its…

Q: FCX)=5 25 -x², X L5 F(X)

A:

Q: If f(x) = x^2+2x-1 and g(x) =(2x-3), find each of the following functions (a) f o g           (b) g…

A:

Q: The value, V, of a computer can be modeled by the function V (t) = 1, 300(.61)', where t is the…

A: Given Function of V : V(t) = 1300 (0.61)t

Q: A medication was administered and the function is, N(t) = 200 (0.85)^(t-1), which represents the…

A:

Q: The value, V, of a computer can be modeled by the function V (t) = 1, 300(.61)", where t is the…

A: The given model is: V(t)=1333(0.61)t Where, t is in years.

Q: Let f(x) = x + 2. Find equations for the following. For each part, identify what is the input and…

A:

Q: Find the domain of the following: f(x)=3/x-7

A: Function=3/(x-7)The function is defined at all points other than x=7.

Q: Simplify the difference quotient f(x) = f(a) x - a for the following functions.

A:

Q: The value of F(-1) has to be a number whether it is a while number or rounded to 2 decimal places

A:

Q: If f(x) is the height, in inches, of a tomato plant that is x days old, what is the meaning of f(45)…

A:

Q: How can the functions be multiplied by constants?

A: Multiplication of the function by a constant can be done by multiplying the output of the function…

Q: Find the indicated function values  h(x) = 3x2 +5  a) h(0)  b) h(-1)  c) h(5) d)h(-3) e) h(5b)

A:

Q: Find the inverse. f(x)= (x-a)^3/b   - c. Thank you, and God bless

A: Given query is to find the inverse.

Q: Consider the following function: f(x)=x^3+2x^2-8x-3 b. Find the extreme values ​​of f.

A:

Riemann Sum

Riemann Sums is a special type of approximation of the area under a curve by dividing it into multiple simple shapes like rectangles or trapezoids and is used in integrals when finite sums are involved. Figuring out the area of a curve is complex hence this method makes it simple. Usually, we take the help of different integration methods for this purpose. This is one of the major parts of integral calculus. 

Riemann Integral

Bernhard Riemann's integral was the first systematic description of the integral of a function on an interval in the branch of mathematics known as real analysis.