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How do you find a pythagorean triple?
There are infinitely many Pythagorean triples. To find a Pythagorean triple take two positive integers x, y with x > y. A Pythagorean triple is of the form x2 - y2, 2xy, x2 + y2.
Two integers that have the sum of -9 and a difference of 5?
Let's denote the two integers as x and y. We know that x + y = -9 and x - y = 5. By solving these two equations simultaneously, we can find the values of x and y. Adding the two equations eliminates the y variable, giving us 2x = -4. Therefore, x = -2. Substituting x = -2 back into the first equation gives us y = -7. Thus, the two integers are -2 and -7.
What are geometric transformation?
shown on graphs . 3 types : translation , rotaation , reflection x , y - -x ,y = reflection over y axis x,y- y,-x = reflection over x- axis translation= x,y - x+ or - horizontal change , y+ or - vertical change Perfect reflection= x,y - y,-x 180 degree rotation = x,y - -x , -y 90 degree clockwise rotation=x,y - y , -x 90 degree counter clockwise rotation = x,y - -y,x when graphing transformations , label the new image points as primes . When theres more then one prime , up the amount. Ex: A(1,0) becomes A'(A prime) (-1,0) hope this helps!
What is the x and y intercept of x-3 y equals 9?
Set x=0, solve for y, which is the y intercept: 0 - 3y = 9 --> y = -3. Set y=0 and solve for x = 9 for x-intercept.
What is the x intercept and the y intercept of x-9y equals 18?
x - 9y = 18At the x-intercept, y=0 :x = 18At the y-intercept, x=0 :-9y = 18-y = 2y = -2
Is adding integers and subtracting integers are the same?
Let x and y be two integers. x - y = x + (-y)
Two integers have a difference of -11 and a sum of -3 What are the integers?
Two integers (X & Y). X+Y=-3, X-Y=-11. x=-11+y --> (x)+y=-3 --> (-11+y)+y=-3 --> y=4 x=-11+4=-7 Hope that helps! Two integers (X & Y). X+Y=-3, X-Y=-11. x=-11+y --> (x)+y=-3 --> (-11+y)+y=-3 --> y=4 x=-11+4=-7 Hope that helps!
What is the adding integers and rational number rules?
The set of integers is closed under addition so that if x and y are integers, then x + y is an integer.Addition of integers is commutative, that is x + y = y + xAddition of integers is associative, that is (x + y) + z = x + (y + z) and so, without ambiguity, either can be written as x + y + z.The same three rules apply to addition of rational numbers.
What is Adding integers and rational number rules?
The set of integers is closed under addition so that if x and y are integers, then x + y is an integer.Addition of integers is commutative, that is x + y = y + xAddition of integers is associative, that is (x + y) + z = x + (y + z) and so, without ambiguity, either can be written as x + y + z.The same three rules apply to addition of rational numbers.
How do you write an equation showing the sum of the two unknown integers is 41?
x + y = 41, where x and y are unknown integers.
What is the difference of two integers less than either integer?
Suppose the two integers are x and y and that y < xThen x - y less than x and also less than y implies that 0 < y < x < 2y.
If x and y are integers is x less than y if The cube of x is less than the cube of y?
Yes it is.
Can x plus y be an integer?
If both x and y are integers, then x plus y is always an integer, otherwise not.
What are two integers whose sum is 2 and whose difference is 8?
x+y = 2 x-y = 8 +y and -y gets canceled that gives, 2x = 10 x = 5 substituting the value of x x+y = 2 5+y = 2 y =-3 hence the two integers are: x = 5 and y = -3
If 3x y 14 and x and y are positive integers each what could be the value of x y EXCEPT?
4
Two integers are 7 apart Half of one of the integers is one less than the other integer What are the two integers?
Well, there are two possible answers to this. Using the info you gave, you can set up two equations, using "x" and "y" to represent your integers: x - y = 7 (i.e., the two integers are 7 apart) and 1/2y + 1 = x Substituting for x in the first equation and solving for y gives you the pair x = -5 and y = -12. However, if you use 1/2x + 1 = y for your second equation, you get x = 16 and y = 9.
How many positive integers satisfy the equation x^4 + y < 70?
There are an infinite number of positive integers that satisfy the equation x^4 + y < 70.
