Tutors Answer Your Questions about Rational-functions (FREE)
Question 557478: on graph paper draw the graph of y = 2 sin(pi times x) for 0, or = x , or = 2 times pi and identify amplitude, period and the number of cycles completed in the given interval??? I have no idea how to even begin, Any assistance is appreciated :)
Click here to see answer by lwsshak3(6508) |
Question 560284: A common ant absorbs oxygen at a rate of about 6.2 mililiters per second per square centimeter of exoskeleton. It needs about 24 mililiters of oxygen per second per cubic centimeter of its body. An ant is basically cylindrical in shape, so its surface area S and volume V can be approximated by the formulas for the surface area and volume of a cylinder:
S=2πh+2πr^2
V=πr^2h
a) Approximate the surface area and volume of an ant that is 8 mm long and has a radius of 1.5 mm. would this ant have a surface area large enough to meet its oxygen needs?
b) Consider a "giant" ant that is 8m long and has a radius of 1.5m. would this ant have a surface area large enough to meet its oxygen needs?
c) substitute 1000r for r and 1000h for h into the formulas for surface area and volume. how does increasing the radius by height by a factor of 1000 effect surface area> How does it affect volume? Use the results to explain why "giant" ants do not exist.
Click here to see answer by Theo(3464)  |
Question 560284: A common ant absorbs oxygen at a rate of about 6.2 mililiters per second per square centimeter of exoskeleton. It needs about 24 mililiters of oxygen per second per cubic centimeter of its body. An ant is basically cylindrical in shape, so its surface area S and volume V can be approximated by the formulas for the surface area and volume of a cylinder:
S=2πh+2πr^2
V=πr^2h
a) Approximate the surface area and volume of an ant that is 8 mm long and has a radius of 1.5 mm. would this ant have a surface area large enough to meet its oxygen needs?
b) Consider a "giant" ant that is 8m long and has a radius of 1.5m. would this ant have a surface area large enough to meet its oxygen needs?
c) substitute 1000r for r and 1000h for h into the formulas for surface area and volume. how does increasing the radius by height by a factor of 1000 effect surface area> How does it affect volume? Use the results to explain why "giant" ants do not exist.
Click here to see answer by KMST(1868)  |
Question 560724: My teacher gave us these problems:
Solve each equation and state each zero using the Rational Root Theorem and the Conjugate Root theorem
x^3+2x^2+3x+6=0
x^4-7x^2+12=0
3x^3-7x^2-14x+24=0
I lost the notes for all of this and this is due tomorrow, I need help ASAP
Click here to see answer by stanbon(57357) |
Question 565050: No matter how hard i try to learn this lesson, I'm stumped. Please help.
Multiply.
1.) ∛4 x ∛2000
Simplify.
2.)∛-243x^3y^10
Multiply and simplify.
3.)√18x^3 x √2x^2y^3
Divide and simplify.
4.) ∛270x / ∛10xy^2
Rationalize the denominator of each expression.
5.) √7x / √3
6.) ∛x^2 / ∛4
Click here to see answer by josmiceli(9681)  |
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