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Applying the method of syllogism to the conditional statements xy and yz will yield the statement z?
x
How do you solve this math problem prove that determinant of x2 plus 1 xy xz xy y2 plus 1 yz 1 plus x2 plus y2 plus z2 xz yz z2 plus 1 using properties of detrminant?
There appear to be 10 terms in the determinant. A determinant can only have a perfect number of terms. So something has gone wrong with the question. 1: x2 plus 1 2: xy 3: xz 4: xy 5: y2 plus 1 6: yz 7: 1 plus x2 plus y2 plus z2 8: xz 9: yz 10: z2 plus 1
How do you factor yz plus xy plus 4x plus 4z?
y(z+x) + 4(x+z)
Given the perimeter of the box and the total surface area what is the maximum volume of the box?
With a fixed surface area you can actually maximize the volume of the box without using multi-variable calculus. Here's how: Suppose the dimensions are x, y, z with 2(xy + yz + zx) = C for some constant C. This implies xy + yz + zx = C1 for a different constant C1. We will use what mathematicians call the AM-GM inequality (Arithmetic mean - geometric mean inequality) which says that, for some positive numbers, the arithmetic mean is always greater than or equal to the geometric mean, with equality occurring iff all the numbers are equal. The AM-GM inequality says that (xy + yz + zx)/3 >= (xy*yz*zx)1/3 (couldn't do cube root) ((xy + yz + zx)/3)3/2 >= xyz The left side is equal to a constant (since it has the expression for surface area), so the maximal value of xyz (the volume) is equal to that constant. This happens when x = y = z, i.e. the box is cube-shaped.
Py measures 5cm if xz is bisected by point y and xy is bisected by point p how long is yz measured in centimeters?
10 cm
Applying the method of syllogism to the conditional statements xy and yz will yield the statement z?
x
What are the possible combinations of pairs that can be formed using the keywords xy, xz, and yz?
The possible combinations of pairs that can be formed using the keywords xy, xz, and yz are: xy, xz, and yz.
What is xy cubed z squared plus y squared z plus xyz completely factorised?
The only common factor to all terms is yz. → xy³z² + y²z + xyz = yz(xy²z + y + x)
Find a cuboid with edges of a whole munber lenghts that has a surface area of excactly 100 square units?
2(xy+xz+yz)=100 xy+xz+yz=50 or x(y+z)+yz=50 x=2, y=4, z=7
If WXYZ is a square which statements must be true?
If WXYZ is a square, which statements must be true? Check all that apply: ANSWERS (apex): angle W is supplementary to angle Y. angle W is congruent to angle Y. angle W is a right angle. WXYZ is a parallelogram WX ≅ XY
Leg XY of a right triangle is twice as long as leg YZ If the area of the triangle is 36cm squared what ist he length in cm of leg XY?
Let's denote the length of leg YZ as x. Since leg XY is twice as long as leg YZ, its length would be 2x. The formula for the area of a right triangle is A = 1/2 * base * height. In this case, the base is YZ (x) and the height is XY (2x). Given that the area is 36 cm², we can set up the equation 1/2 * x * 2x = 36. Solving for x, we get x = 6. Therefore, the length of leg XY (2x) is 2 * 6 = 12 cm.
How do you solve this math problem prove that determinant of x2 plus 1 xy xz xy y2 plus 1 yz 1 plus x2 plus y2 plus z2 xz yz z2 plus 1 using properties of detrminant?
There appear to be 10 terms in the determinant. A determinant can only have a perfect number of terms. So something has gone wrong with the question. 1: x2 plus 1 2: xy 3: xz 4: xy 5: y2 plus 1 6: yz 7: 1 plus x2 plus y2 plus z2 8: xz 9: yz 10: z2 plus 1
Given that XY equals 7 XZ equals 15.3 and point y lies on XZ what is the length of YZ?
8.3
How do you factor yz plus xy plus 4x plus 4z?
y(z+x) + 4(x+z)
Area of rectangular prism?
If the lengths of the edges are x, y and z units, then the total surface area is 2*(xy + yz + zx).
Given the perimeter of the box and the total surface area what is the maximum volume of the box?
With a fixed surface area you can actually maximize the volume of the box without using multi-variable calculus. Here's how: Suppose the dimensions are x, y, z with 2(xy + yz + zx) = C for some constant C. This implies xy + yz + zx = C1 for a different constant C1. We will use what mathematicians call the AM-GM inequality (Arithmetic mean - geometric mean inequality) which says that, for some positive numbers, the arithmetic mean is always greater than or equal to the geometric mean, with equality occurring iff all the numbers are equal. The AM-GM inequality says that (xy + yz + zx)/3 >= (xy*yz*zx)1/3 (couldn't do cube root) ((xy + yz + zx)/3)3/2 >= xyz The left side is equal to a constant (since it has the expression for surface area), so the maximal value of xyz (the volume) is equal to that constant. This happens when x = y = z, i.e. the box is cube-shaped.
Py measures 5cm if xz is bisected by point y and xy is bisected by point p how long is yz measured in centimeters?
10 cm
