Q1. Given the points A: (0,0,2), B: (3,0,2), C: (1,2,1), and D: (2, 1,4 a) Find the cross product v - AB x AC. b) Find the equation of the plane P containing the triangle with vertices A, B, and C c) Find u the unit normal vector to P with direction v d) Find the component of AD over u and the angle between AD and u, then calculate the volume of the parallelepiped with edges AB, AC, AD...
L (5%) Find the product AB, if 1 2 4
The genes A/a and B/b are 20 cM apart. In a cross AB/ab x ab/ab, which genotypes do you expect in the offspring, and with which frequencies? What are the expected gamete frequencies for an AB/ab individual? For an Ab/aB individual?
Given the dihybrid cross of AB/ab & ab/ab the following progeny are produced: AB/ab=41 ab/ab=39 aB/ab=9 Ab/ab=11 how many mu between A & B?
A dihybrid test-cross, involving parents with the phased genotypes of Ab/aB and ab/ab, produced 100 offspring. Assuming that genes A and B are located on one or more autosomes and 10 of the offspring inherited the aabb genotype. What is the most likely genetic distance between genes A and B? Answer= 20cM Please Explain Why! Thanks
P = 18 kN Cross Sectional area of AB = 300mm cross sectional area of BC = 75 mm² (1) stress OAB = ? "OBC = ? 3m 3 м 18KN (2) if there are changes of length A AB = 2.5mm ABC = 8.0mm E AB= ? Strain EBC = ?
Discuss the symbol of the glass menagerie. What does it represent? Does it represent the same things throughout the play, or does its meaning change?
Discuss the symbol of the glass menagerie. What does it represent? Does it represent the same things throughout the play, or does its meaning change?
Column AB is a circular cross section with a radius of r, and the length L is very long compared to r. One end A of the column AB is fixed and receives a compressive load P acting on the center of B. At this time, what is the minimum radius r of the circular cross section to prevent buckling on the column AB? (However, the elastic modulus of the column AB is E.)
Use the cross product to help find the normal form of the
equation of a plane.
4. Use the cross product to help find the normal form of the equation of the plane. a. The plane passing through P= (1,0, –2), parallel to [0] u= 1 and v= -1 [ 2] b. The plane passing through P= (0,-1,1), Q = (2,0, 2), and R= (1, 2, -1)