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The table shows three values of \(x\) and their corresponding values of \(f(x)\). Which equation defines the linear function f?
\( \boldsymbol x \) | \( \boldsymbol f\boldsymbol(\boldsymbol x\boldsymbol) \) |
---|---|
0 | 7 |
1 | 10 |
2 | 13 |
For the equation \(y=2x-1\), which of the following tables correctly mathces the values of x with their corresponding y values?
The table shows three values of \( x \) and their corresponding values of \( y \). There is a linear relationship between \( x \) and \( y \). Which of the following equations represents this relationship?
\(\boldsymbol x\) | \(\boldsymbol y\) |
---|---|
0 | 5 |
1 | 8 |
2 | 11 |
For the linear function \( f \), the table shows three values of \( x \) and their corresponding values of \( f(x) \). Which equation defines \( f(x) \)?
\( \boldsymbol x \) | \( \boldsymbol f\boldsymbol(\boldsymbol x\boldsymbol) \) |
---|---|
0 | 29 |
1 | 32 |
2 | 35 |
The table shows three values of \( x \) and their corresponding values of \( y \). There is a linear relationship between \( x \) and \( y \). Which of the following equations represents this relationship?
\( \boldsymbol x \) | \( \boldsymbol y \) |
---|---|
2 | 14 |
3 | 18 |
4 | 22 |
For the linear function \(y=3x+2\), which table correctly matches the values of x with their corresponding y values?
For the linear function \( g \), the table shows three values of \( x \) and their corresponding values of \( g(x) \). Which equation defines \( g(x) \)?
\( \boldsymbol x \) | \( \boldsymbol g\boldsymbol(\boldsymbol x\boldsymbol) \) |
---|---|
1 | 3 |
2 | 7 |
3 | 11 |
\( \boldsymbol x \) | \( \boldsymbol g\boldsymbol(\boldsymbol x\boldsymbol) \) |
---|---|
1 | -15 |
2 | 0 |
3 | 15 |
For the linear function $f$, the table shows two values of x and their corresponding values of $f(x)$. The function $f$ is defined by \($f(x)=ax+b\)$, where $a$ and $b$ are constants. Given the points \((1, -100)\) and \((2, 0)\), what is the value of \($a−b\)$?
For the inequality \(y>3x-2\), which of the following tables has values of x and their corresponding y values that are solutions to the given inequality?
The function g is defined by a polynomial. Some values of x and g(x) are shown in the table above. Which of the following must be a factor of g(x)?
For the quadratic function h, the table shows three values of x and their corresponding values of h(x). Which equation defines h?
\( \boldsymbol x \) | \( \boldsymbol f\boldsymbol(\boldsymbol x\boldsymbol) \) |
---|---|
-1 | 5 |
0 | 3 |
1 | 3 |