What is the strength of the ionic interactions between an ion with 2 positive charges and an ion with 1 negative charges, when the distance between them is 15.5 nanometers and the solvent is benzene, with a dielectric constant of 4.6?
there are 1.699E22 atoms in 1.000 g of chlorine. Assume that chlorine atoms are spheres of radius 0.99 Å (Angstrom) and that they are lined up side by side. How many miles in length is the line of chlorine atoms? *
What is the strength of the ionic interactions between an ion with 2 positive charges and an ion with 1 negative charges, when the distance between them is 15.5 nanometers and the solvent is benzene, with a dielectric constant of 4.6?
A baskets contains 12 red balls and 5 white balls.If four balls are taken from the basket one after the other,determine the possible values of the random variable R representing the number of red balls
Write a program in C# to get the largest element of an array using a function.
Test Data:
Input the number of elements to be stored in the array: 5
Input 5 elements in the array:
element - 0: 1
element - 1: 2
element - 2: 3
element - 3: 4
element - 4: 5
Expected Output:
The largest element in the array is: 5
Five balls are drawn in succession without replacement from an urn containing 5 orange balls and 6 violet balls.Let V be the random variable representing the number of violet balls. Find the values of the random variable V
Three coins are tossed.Let T be the random variable representing the number of tails that occur. Find the values of the random variable T.
A kicked football leaves the ground at an angle θ = 38.8° with a velocity of 22.1 m/s. a) Calculate the maximum height (m). b) the time of travel before the football hits the ground (s). c) how far away it hits the ground (m). Assume the ball leaves the foot at ground level, and ignore air resistance and rotation of the ball.
Use the rules of differentiation to differentiate the following functions.
a. f(x)=2x²+6x
b.g(x)=7x⁴-3x²
c.y(x)=(4x)³- 18x²+6x
d.h(x)=(3x+4)²
e.h(x)=9x⅔+2/4√x
Use the Bisection method with 3 iterations to find solutions for f(x) = x3 + x - 4 on interval [1; 4].