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Given the equation 3x plus 4 equals 7 will there ever be more than one solution for x.?
Wiki User
∙ 11y ago
Given the equation 3x + 4 = 7, will there ever be more than one solution for x?
Wiki User
∙ 11y ago
Wiki User
∙ 10y agoNo because the value of x works out as 1
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Why does y equals 0 when solving a quadratic equation?
Because when your solving a quadratic equation your looking for x-intercepts which is where why equals 0 and x equals what ever the answer is.
If you replace the equal sign of an equation an put an inequality sign in its place is there ever a time when the same value will be a solution to both the equation and inequality?
Yes, when the inequality has a less that or equal to sign, or a greater than sign or equal to sign, then the equal sign can be replaced and get a solution that is common to both the equation and the inequality. There can also be other solutions to the inequality, where as the solution for the equation will be a valid one.
What is the slope of y equals 3x-7?
10
If you replace the equal sign of equation with inequality sign is there ever a time when the same value will be a solution to both the equation and the inequality?
No. You have written two quantities. They can't be equal to each other AND also UNequal to each other.
Can 0 ever be the solution of an equation?
Yes, of course. In this sense, it is a number just like any number. In general, an equation can have zero, one, or several solutions; the solutions can be positive, negative, zero, fractional, irrational, or complex, depending on the equation. Here is an equation that has zero as its solution: x = 0 (this is only an equality if your replace "x" with 0). Here are less trivial examples: x + 1 = 1 (the only solution is x = 0) x2 - x = 0 (two solutions: 0, and 1)
Why does y equals 0 when solving a quadratic equation?
Because when your solving a quadratic equation your looking for x-intercepts which is where why equals 0 and x equals what ever the answer is.
What is the name ever given to something that has all the solution to life problems?
panacea
If you replace the equal sign of an equation an put an inequality sign in its place is there ever a time when the same value will be a solution to both the equation and inequality?
Yes, when the inequality has a less that or equal to sign, or a greater than sign or equal to sign, then the equal sign can be replaced and get a solution that is common to both the equation and the inequality. There can also be other solutions to the inequality, where as the solution for the equation will be a valid one.
What is the slope of y equals 3x-7?
10
If you replace the equal sign of an equation and put an inequality sign in its place is there ever a time when the same value will be a solution to both the equation and inequality?
No - It will lead to a contradiction. No - It will lead to a contradiction.
A3 plus b3 equals c3 has any solution?
This is part of Fermat's last theorem. He proposed that there was no solution to that equation (with whole numbers, at least) and wrote that he had a proof that he couldn't fit on the page he was using. He died without writing it down and mathematicians have been going nuts trying to rediscover it ever since. It has since been proven
If you replace the equal sign of equation with inequality sign is there ever a time when the same value will be a solution to both the equation and the inequality?
No. You have written two quantities. They can't be equal to each other AND also UNequal to each other.
Can 0 ever be the solution of an equation?
Yes, of course. In this sense, it is a number just like any number. In general, an equation can have zero, one, or several solutions; the solutions can be positive, negative, zero, fractional, irrational, or complex, depending on the equation. Here is an equation that has zero as its solution: x = 0 (this is only an equality if your replace "x" with 0). Here are less trivial examples: x + 1 = 1 (the only solution is x = 0) x2 - x = 0 (two solutions: 0, and 1)
Is there ever a time when the same value will be a solution for both an equation and an inequality?
See this example: x + 2 ≥ 4 x + 2 - 2 ≥ 4 - 2 x ≥ 2
Can a solution ever be heterogeneous?
a colliodal solution is heterogeneous..
Is there ever a time when the same value will be a solution for both the equation and the inequality?
Yes, but only when the inequality is not a strict inequality: thatis to say it is a "less than or equal to" or "more than or equal to" inequality. In such cases, the solution to the "or equal to" aspect will satisfy the corresponding inequality.
What is the hardest equation ever?
E = mc2
