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Does the point (5,10) satisfy the equation: 4y-2x=20

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  • Answer:


\Large{\boxed{\sf The \ point \ \underline{does \ not} \ satisfy \ the \ equation.}}


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  • Explanation:

When we say that a point satisfies a linear equation, we mean that if we substitute its x-coordinate (also known as its abscissa) for x and its y-coordinate (also known as its ordinate) for y, the equality is verified.


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Let's identify the values of x and y:


(\underbrace{\sf 5}_(\sf x) \ , \ \overbrace{\sf 10}^(\sf y))


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Substituting our values in the left side of the equation, we get:


\sf 4y - 2x = 4\ast10 - 2\ast 5 = 40 - 10 = \boxed{\boxed{\sf 30 \\eq 20}}


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∴ The point does not satisfy the equation.

User Fejd
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