Question

Write 5 equations where the difference is equal to 3

Answer 1

Answer:

5-2

28 - 5²

17 - 7 × 2

$\frac{28}{4}-4$

5 × 3 - 4 × 3

Step-by-step explanation:

Let x and y be any two numbers,

Such that,

y - x = 3,

⇒ y = 3 + x

Where, x is any positive real number.

Thus, we can find such equation by using this,

Such equations could be,

5 - 2, 28 - 25, 17 - 14, 7 - 4, 15 - 12

or

5-2, 28 - 5², 17 - 7 × 2, $\frac{28}{4}-4$, 5 × 3 - 4 × 3

Answer 2

Five equations where the difference is equal to 3 are, respectively:

(i) $y - x = 3$

(ii) $y + 9\cdot x = 3$

(iii) $y -5\cdot x = 3$

(iv) $y +2\cdot x = 3$

(v) $y -11\cdot x = 3$

Reminder - Statement is incomplete. After some research, we determine that complete form is: "Write 5 linear equations where the difference is equal to 3".

From Analytical Geometry, a Linear Equation is an expression of the form:

$y = m\cdot x + b$ (1)

Where:

• $x$ - Independent variable.
• $y$ - Dependent variable.
• $m$ - Slope.
• $b$ - Intercept.

Based on the question, we need to write 5 expressions so that:

$y - m\cdot x = b$

If we know that $b = 3$, then we get the following expressions:

(i) $y - x = 3$

(ii) $y + 9\cdot x = 3$

(iii) $y -5\cdot x = 3$

(iv) $y +2\cdot x = 3$

(v) $y -11\cdot x = 3$

Please see this question related to Functions: https://brainly.com/question/22105858