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How is solving an equation that includes cubes similar to solving an equation that includes squares and how is it different?
Ask someone eles.
How do you determine that two vectors are orthogonal?
'Orthogonal' just means 'perpendicular'. You can establish that if neither vector has a component in the direction of the other one, or the sum of the squares of their magnitudes is equal to the square of the magnitude of their sum. If you have the algebraic equations for the vectors in space or on a graph, then they're perpendicular if their slopes are negative reciprocals.
What is the definition of algebraic notation?
in algbraic notation squares are named by combining the letter or their file with the number of their rank
How many squares are in a rectangle with eight squares?
There are 9 squares I can see 12 squares in an array of 2 * 4 squares
How many squares are there on a standard chessboard?
There are many different sized squares on a chessboard. The smallest squares are in an 8x8 grid, so we have 64 small squares. There are 7x7 2x2 squares, so we have 49 2x2 squares There are 6x6 3x3 squares, so we have 36 3x3 squares There are 5x5 4x4 squares, so we have 25 4x4 squares There are 4x4 5x5 squares, so we have 16 5x5 squares There are 3x3 6x6 squares, so we have 9 6x6 squares There are 2x2 7x7 squares, so we have 4 7x7 squares And there's the one big square that's the chessboard. All this adds up to 204 squares.
What has the author Fadil Santosa written?
Fadil Santosa has written: 'An analysis of least-squares velocity inversion' -- subject(s): Inverse problems (Differential equations), Measurement, Seismic waves
How is solving an equation that includes cubes similar to solving an equation that includes squares and how is it different?
Ask someone eles.
Who invented special products as identities?
The concept of special products as identities in mathematics was not invented by a single individual. It is a fundamental principle in algebra that describes certain algebraic patterns or expressions that simplify into known equations or forms, such as the binomial theorem or the difference of squares.
How do you determine that two vectors are orthogonal?
'Orthogonal' just means 'perpendicular'. You can establish that if neither vector has a component in the direction of the other one, or the sum of the squares of their magnitudes is equal to the square of the magnitude of their sum. If you have the algebraic equations for the vectors in space or on a graph, then they're perpendicular if their slopes are negative reciprocals.
What is the definition of algebraic notation?
in algbraic notation squares are named by combining the letter or their file with the number of their rank
What has the author M M Hafez written?
M. M Hafez has written: 'A modified least squares formulation for a system of first-order equations' -- subject(s): Least squares
How do you find the area of a shape with uneven side's?
There are basically two techniques for finding the area of a shape with uneven or irregularly shaped sides. If the sides can be described by algebraic equations, then integral calculus can be used to find the area. Failing that, you can approximate the irregular shape by fitting in a number of smaller, regularly shaped polygons such as squares and triangles, whose area can be calculated by simple geometric techniques.
How is transforming a formula similar to solving an equation with just one variable?
Sometimes we are given a formula, such as something from geometry, and we need to solve for some variable other than the "standard" one. For instance, the formula for the perimeter P of a square with sides of length s is P = 4s. We might need to solve this equation for s because we have a lot of squares' perimeters, and we want to plug those perimeter values into one formula and have that formula (maybe in our graphing calculator) spit out the value for the length of each square's side. This process of solving a formula for a specified variable is called "solving literal equations".
The product of 2 numbers is 24 and the sum of their squares is 73 create a system of two nonlinear equations?
xy=24 (x^2)+(y^2)=73
What are the main rules of solving the Rubik's Magic mechanical puzzle?
The main rules of solving the Rubik's Magic mechanical puzzle is you can match the silver rings and color squares, which can make it more complicated. A similar classification can also be obtained for the heart shaped forms of the puzzle.
What are the symbols used in quadratic equations?
Addition, subtraction signs, brackets, squares and powers, square roots and roots, fractions. Random variables are also used, like x.
The difference of two positive numbers is 5 and the sum of their squares is 233 What are the numbers?
Well, darling, the two positive numbers are 9 and 4. How do I know? Because when you subtract 4 from 9, you get 5, and when you square 9 and 4 and add them together, you get 233. Math doesn't lie, honey.
