What is the determinant of the matrix with the elements 4 and 6 in the first row and -3 and -3 in the second row?
find x and y 3x+y=12 & 2x+4y=12
solve for x and y 3x+5y=15 & 3x+3y=15
Suppose the graph of y=x^2 is stretched vertically by a factor of 3, then translated right 2 units, and down 9 units. What would the new line be?
Suppose the graph of y=f(x) is translated left 7 units, and up 8 units, then stretched horizontally by a factor of 3. Which is correct?
If the graph looks like the following picture, what is the parent function?
What is the answer when you multiply the matrix with the elements 2 and 0 in the first row, and 4 and 6 in the second, by a scalar of 2? Are the elements...
what is the product of these two matrix : the first martix has elements of -1 and 5 in the first row and 5 and 2 in the second. The second matrice has 4 and 6 in the first row 6 and 8 in the second
solve for x: 4x+3=9x+12-2x
Suppose the graph of y=f(x) is stretched vertically by a factor of 4, reflected across the-axis, translated right 5 units, and down 2 units, what is the new line?