The inequality ( y < 2x - 3 ) represents the region below the line ( y = 2x - 3 ). This line has a slope of 2 and a y-intercept of -3. The boundary line itself is dashed, indicating that points on the line are not included in the solution set. The solution consists of all points that satisfy the inequality, meaning they lie below this dashed line.
2X3 2 + 2 + 2 = 6 3 + 3 = 6 ^ thats how ^
The number of 2x3s in a bundle can vary depending on the manufacturer or supplier. Typically, a bundle of 2x3 lumber can contain anywhere from 50 to 150 pieces, but it's best to check with the specific retailer for accurate information.
f'(x) = 1/(2x3 + 5) rewrite f'(x) = (2X3 + 5) -1 use the chain rule d/dx (2x3 + 5) - 1 -1 * (2x3 + 5)-2 * 6x2 - 6x2(2x3 + 5) -2 ==================I would leave like this rather than rewriting this
Rearrange: 4x5 + 6x2 + 6x3 + 9 Group: 2x2 (2x3 + 3) + 3 (2x3 + 3) Simplify to get your answer: (2x2 + 3) (2x3 + 3)
13
f(x) = 2x5 + 5x4 - 2x3 - 7x2 -4x - 12 We use the Leading Coefficient Test to determine the graph's end behavior. Because the degree of f(x) is odd (n = 5) and the leading coefficient, 2, is positive, the graph falls to the left and rises to the right.
2X3 2 + 2 + 2 = 6 3 + 3 = 6 ^ thats how ^
(x-2) is NOT a factor APEX 2021
The number of 2x3s in a bundle can vary depending on the manufacturer or supplier. Typically, a bundle of 2x3 lumber can contain anywhere from 50 to 150 pieces, but it's best to check with the specific retailer for accurate information.
your equation is this... 2x3 + 11x = 6x 2x3 + 5x = 0 x(2x2 + 5) = 0 x = 0 and (5/2)i and -(5/2)i
(2x3)+(3x5)-(3x2)= 2x3=6 3x5=15 3x2=6 So..... 6x25-6= 6x25=150 150+6=156
f'(x) = 1/(2x3 + 5) rewrite f'(x) = (2X3 + 5) -1 use the chain rule d/dx (2x3 + 5) - 1 -1 * (2x3 + 5)-2 * 6x2 - 6x2(2x3 + 5) -2 ==================I would leave like this rather than rewriting this
21
no
False
What are the factors? 2x3 - 8x2 + 6x = 2x(x - 1)(x - 3).
Rearrange: 4x5 + 6x2 + 6x3 + 9 Group: 2x2 (2x3 + 3) + 3 (2x3 + 3) Simplify to get your answer: (2x2 + 3) (2x3 + 3)