A student is given a table with pairs of x and y values. Some values are missing. The student needs to find the formula relating x and y, and then calculate the missing values m and n.

May 27, 2026Mathematics

ScanSolve AI Answer

May 27, 2026

Answer

1 $,$ 12-11=1 $). So, the slope is$ 1$.

Here are the solutions for the tables and problem-solving questions.

a) Step 1: Determine the formula relating $x$ and $y$ . The difference in $y$ values is constant ( $11-10=1$ , $12-11=1$ ). So, the slope is $1$ . Using $(x,y) = (1,10)$ : $10 = 1(1) + c \implies c = 9$ . The formula is $y = x + 9$ .

Step 2: Fill in the missing values and calculate $m$ and $n$ . For $x=5$ (the blank after 4): $y = 5+9 = 14$ . For $x=

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Determine the formula relating x and y. The difference in y values is constant (11-10=1, 12-11=1).

Asked on May 27, 2026Mathematics

This mathematics problem involves applying core mathematical principles and formulas. Below you will find a complete step-by-step solution with detailed explanations for each step, helping you understand not just the answer but the method behind it.

ScanSolve AI AnswerAnswered on May 27, 2026

Here are the solutions for the tables and problem-solving questions. a) Step 1: Determine the formula relating x and y. The difference in y values is constant (11-10=1, 12-11=1). So, the slope is 1. Using (x,y) = (1,10): 10 = 1(1) + c c = 9. The formula is y = x + 9. Step 2: Fill in the missing values and calculate m and n. For x=5 (the blank after 4): y = 5+9 = 14. For $x=