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Find the value of Z in the following equation 8Z equals 64?
8
If the equation of variation where y varies directly as x One pair of values is y equals 80 when x equals 40?
Since ( y ) varies directly as ( x ), we can express this relationship as ( y = kx ), where ( k ) is the constant of variation. Given the values ( y = 80 ) when ( x = 40 ), we can find ( k ) by substituting these values into the equation: ( 80 = k(40) ). Solving for ( k ) gives ( k = 2 ). Therefore, the equation of variation is ( y = 2x ).
3x - 4y equals -11?
Wonderful. Thanks for sharing. If we had another equation in addition to that one, then we could find unique values for 'x' and 'y' that satisfy both. With only this equation, there are an infinite number of pairs of values that satisfy it, just as long as y = 0.75x + 2.75 .
How do you solve 3x plus y equals 7 2x-2y equals -6?
x = 5 and y = -8 Solved by forming a simultaneous equation and eliminating y in order to find the values of x and y.
Find the value or values of p in the quadratic equation p2 plus 13p - 30 equals 0?
P2 + 13p - 30 = 0 Answer: p= -15, p = 2
Find the value of Z in the following equation 8Z equals 64?
8
Find an equation of variation where y varies directly as x One pair of values is y equals 80 when x equals 40?
Find an equation of variation where y varies directly as x. One pair of values is y = 80 when x = 40
Find all integer values of x that make the equation or inequality true x2 equals 9?
that would be limited to 3 and -3 for values of x
Find the slope of the line determined by the following equation 6x-y equals 42?
-36
Could you find the possible value or values of y in the quadratic equation 4-4y-y2 equals 0?
-0.82 , -4.82
What does solve the equation mean?
Find values for the variable that satisfy the equation, that is if you replace those values for the variable into the original equation, the equation becomes a true statement.
If the equation of variation where y varies directly as x One pair of values is y equals 80 when x equals 40?
Since ( y ) varies directly as ( x ), we can express this relationship as ( y = kx ), where ( k ) is the constant of variation. Given the values ( y = 80 ) when ( x = 40 ), we can find ( k ) by substituting these values into the equation: ( 80 = k(40) ). Solving for ( k ) gives ( k = 2 ). Therefore, the equation of variation is ( y = 2x ).
3x - 4y equals -11?
Wonderful. Thanks for sharing. If we had another equation in addition to that one, then we could find unique values for 'x' and 'y' that satisfy both. With only this equation, there are an infinite number of pairs of values that satisfy it, just as long as y = 0.75x + 2.75 .
Find the possible value or values of n in the quadratic equation 2n 2 - 7n plus 6 equals 0?
n = 3/2, n = 2
How do you solve 3x plus y equals 7 2x-2y equals -6?
x = 5 and y = -8 Solved by forming a simultaneous equation and eliminating y in order to find the values of x and y.
Find four different solution of the equation x plus 2y equals 3?
Replace a value for x, then solve for y, to find the corresponding value for y. Repeat for other values of x.
Find the value or values of p in the quadratic equation p2 plus 13p - 30 equals 0?
P2 + 13p - 30 = 0 Answer: p= -15, p = 2
