Together, two apples have 1/5 gram of fat. How many apples have a total of 4 grams of far? square apples

Which set of transformations maps $\Delta ABC$ to $\Delta DEC$ and support Omar's thinking? a rotation of $180^{\circ }$ clockwise about point C followed by a dilation with a center of point C and a scale factor of 2 a rotation of $180^{\circ }$ clockwise about point C followed by a dilation with a center of point C and a scale factor of $\frac {1}{2}$ a rotation of $180^{\circ }$ counter-clockwise about point C followed by a dilation with a center of point C and a scale factor of 3 a rotation of $180^{\circ }$ counter-clockwise about point C followed by a dilation with a center of point C and a scale factor of $\frac {1}{3}$

True or False: The vertex form contains the 2 x-intercepts. False True

Place numbers to complete the inequality. Pat's chickens lay between 18 and 25 eggs per week. Pat eats 2 eggs per day and feeds the remaining eggs to his dogs. Drag and drop an answer choice into each empty box below. Complete the inequality to describe the number of eggs $(E)$ Pat's dogs eat per week. $\square \quad \leqslant \quad E\quad \leqslant \quad \square $

Simplify the expression: $\frac {6x^{5}}{2x^{7}}$ Your answer should contain only positive exponents. $\square $

Multiply and simplify: $(3\sqrt {3}-2)(\sqrt {6}+1)$ $\square $

Select all factors of the polynomial $x^{3}+5x^{2}-3x-15$ $x-3$ $x-5$ $x+5$ $x^{2}-3$ $x^{2}+3$

Evaluate $27^{\frac {3}{3}}$ $\square $

2. Evaluate the integral $\int \frac {x^{2}-6x+17}{x^{3}-4x^{2}+x+6}dx$

7) (10 points) Write an exponential function for a graph that passes through the points $(1,12)$ and $(2,48)$

Factor. $10x^{5}+5x^{2}-15$ $10(x^{5}+5x^{2}-15)$ $5x^{2}(2x^{3}+x-3)$ $5(2x^{5}+5x^{2}-15)$ $5(2x^{5}+x^{2}-3)$