0
What else can I help you with?
What is the solution to 9x -1.8?
10.8
What 2 prime numbers times together to make 371?
7x53=371
What is the whole number in the solution set for 9x plus 2x plus 26?
9x + 2x + 26 is an expression, not an equation (or inequality). It therefore cannot have a solution so that its solution set is the null set. There is nothing in the solution set - no integers, rationals, irrationals: nothing!
What is -4x 9x?
All we have to do is subtract the coefficients of the x terms. The solution is -4x.
What is the solution to this equation x 20 10x20 9x?
There is none because it's not an equation
What is the solution to 9x -1.8?
10.8
What is the answer to this solution 9x 6 equals 51?
9x+6=51 9x = 45 x= 5 9x-6=51 9x = 57 x= 6.33
What 2 prime numbers times together to make 371?
7x53=371
What is the solution to this equation 17x - 8x - 9 76 - 40?
9x - 9 = 36 9x = 45 x = 5
What is the whole number in the solution set for 9x plus 2x plus 26?
9x + 2x + 26 is an expression, not an equation (or inequality). It therefore cannot have a solution so that its solution set is the null set. There is nothing in the solution set - no integers, rationals, irrationals: nothing!
What is the solution set of -9x 27?
-9x = 27 x = -3 The solution set contains only one value for x, -3, which is just a point on the number line 3 units to the left of zero.
What is -4x 9x?
All we have to do is subtract the coefficients of the x terms. The solution is -4x.
How many solutions to 9x - 16 equals 9 x - 23?
1 SOLUTION
What is the solution to this equation x 20 10x20 9x?
There is none because it's not an equation
Anyone who can simplify 2x2 9x - 5?
Presumably this is a quadratic equation question asking you to find the solution of 2x2+9x-5 = 0 First factorise the expression in the equation in order to find its solution. (2x-1)(x+5) = 0 Solution: x = 1/2 or x = -5
What is the solution set of -3x equals 9?
-3x = 9x = 9/(-3)x = -3
What is 9x-4x-4x-5x?
All we have to do is subtract the coefficients of the x terms. The solution is -4x.
