Mathematics

Mathematics, 24.07.2019 22:00, saladdressing1425

Find the solutions for x when y is equal to 0. y = x2 - 3x -18

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Mathematics, 27.07.2019 21:10, amaya171

Find all solutions of each equation on the interval 0 less than or equal to x less than 2pi tan^2x sec^2x +2sec^2x-tan^2x=2

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Mathematics, 03.10.2019 12:00, Shom2095

The area of this triangle, a, is equal to the perimeter of this triangle. create a system of equations to model this situation. determine if there are any solutions, and, if possible, whether or not they are viable. how many total possible solutions are there to this system? a.) no possible solutions b.) one possible solution c.) more than two possible solutions d.) two possible solutions of any possible solutions, how many are viable solutions for this situation?

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Mathematics, 07.11.2019 19:31, roycallender01

Consider the equation 4x−2=−2(ax+3), with constant a. which of the following statements is true about the solution to the equation? there is no value of a for which the equation will have no solution. if a=2, then there is no solution. if a=0, then there is no solution. if a=−2, then there is no solution. substitute −4 for a and 16 for b in the given equations. which statements are true? select all that apply. the equation 2(2x−11)+6=ax+b has no solution. the equation 4x−8(x−2)=ax+b has infinitely many solutions. the equation −5(4x−6)−14=ax+b has exactly one solution. the equation 9x+3−13x−6=ax+b has infinitely many solutions. the equation 10+x+2−6x=ax+b has no solution. consider the equation 6+3(6x−7)=ax+b. question 1 part a for what values of a and b would the equation have infinitely many solutions? a= b= part b if a=18 and b=−13, then explain how to find the number of solutions to the equation. use the drop-down menus to complete the statements. substitute 18 for a and −13 for b on the right side of the equation. simplify the expression on the left side of the equation to . the equation simplifies to . this means that the equation is true for number(s). therefore, the equation has solution(s). determine the number of solutions each equation has. select no solution, one solution, or infinitely many solutions for each equation. 4(y−2)+4=2(2y−2) no solution no solution – 4 times open paren y minus 2 close paren plus 4 is equal to 2 times open paren 2 y minus 2 close paren one solution one solution – 4 times open paren y minus 2 close paren plus 4 is equal to 2 times open paren 2 y minus 2 close paren infinitely many solutions infinitely many solutions – 4 times open paren y minus 2 close paren plus 4 is equal to 2 times open paren 2 y minus 2 close paren 7y−2=5y+10+2y no solution no solution – 7 y minus 2 is equal to 5 y plus 10 plus 2 y one solution one solution – 7 y minus 2 is equal to 5 y plus 10 plus 2 y infinitely many solutions infinitely many solutions – 7 y minus 2 is equal to 5 y plus 10 plus 2 y 6y+4−4=6y+6+2 no solution no solution – 6 y plus 4 minus 4 is equal to 6 y plus 6 plus 2 one solution one solution – 6 y plus 4 minus 4 is equal to 6 y plus 6 plus 2 infinitely many solutions infinitely many solutions – 6 y plus 4 minus 4 is equal to 6 y plus 6 plus 2 5(y+3)=9−y no solution no solution – 5 times open paren y plus 3 close paren is equal to 9 minus y one solution one solution – 5 times open paren y plus 3 close paren is equal to 9 minus y infinitely many solutions infinitely many solutions – 5 times open paren y plus 3 close paren is equal to 9 minus y 30pts for this need

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Find the solutions for x when y is equal to 0. y = x2 - 3x -18...

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