Solve the problem. A bag contains 10 white, 12 blue, 13 red, 7 yellow, and 8 green wooded balls. A ball is selected from the bag, its color noted, then replaced. You then draw a second ball, note its color and then replace the ball. What is the probability of selecting one white ball and one blue ball? The probability of selecting one white ball and one blue ball is [answer1] (Round to the nearest ten-thousandth.)

\( \frac { 2 < + c } { 18 } = \frac { 3 } { 12 } \)

4) Write equivalent fractions for \( 3 \frac{1}{4} \) and \( 1 \frac{2}{3} \) using 12 as the common denominator. \( 3 \frac{1}{4}-1 \frac{2}{3}=3 \frac{?}{12}-1 \frac{?}{12} \)

List the critical values of the related function. Then solve the inequality. \( \frac{2}{x^{2}-4 x+3} \leq \frac{4}{x^{2}-9} \) The critical value(s) is/are (Simplify your answer. Type an integer or a simplified fraction. Type an exact answer, using radicals as needed. Use a

Question 1 (1 point) What is the solution to the equation \( 7 z=56 \) ? a 65

ubtract: \( 7 \frac{5}{12}-3 \frac{13}{16} \)