Complete each statement. 60 g = ? kg

Many substitution reactions involve an initial electrostatic attraction between reactants. Show where this attraction arises in the formation of an amide from an amine and an ester.

Simplify the expression. 20. -2/3(12c - 9) + 14c

Find the value of ab/bc when a =6, b = 0.9, c = 5.

Andy Is buying a new laptop computer. The store Is offering a 15% discount on the model he wants. Andy also has a certificate from the manufacturer good for $120 off his next computer purchase. Andy wants to know whether he will pay less if the certificate amount is deducted before or after the discount is applied.
Will Andy pay less if the certificate amount is deducted before or after the discount is applied? Explain.

During the basketball season, Morgan made 3 times as many 2-point baskets as she made 3-point baskets and free throws combined. If she made 14 free throws and eight 3-point baskets, how many 2-point baskets did she make? Write and simplify an expression to solve the problem.

Determine whether the relation is a function.

$$\begin{matrix} \text{Input, x} & \quad & \text{Output, y}\\ & \quad & \text{0}\\ \text{1.4} & \stackrel { \nearrow } { \searrow } & \text{1}\\ \text{1.6} & \stackrel { \nearrow } { \searrow } & \text{2}\\ \end{matrix}$$

Change the verb into the future tense, keeping the same person, number, and voice. Translate both forms: mittitur

Solve the inequality.

$$8 a - 7 \leq 2 ( 3 a - 1 )$$

find a polynomial of degree n that has the given zero(s). (There are many correct answers.) Zero x = -2, 4, 7 Degree n = 3

Suppose you are doing a presentation for your class about the daily growth of a bean plant over the course of a month. Would you use a chart, a table, or a graph to help explain your results to your class? Explain your answer.

Find the vertex, axis of symmetry, and directrix of the parabola. $x = -2y^2$

Find a polynomial function of degree 3 with only real coefficients that satisfies the given conditions. Zeros of -3, 1, and 4; f(2)=30

A $25,000 vehicle depreciates$2000 a year as it ages. Repair costs are $1500 per year. (a) Write formulas for each of the two linear functions at time t, value, V(t), and repair costs to date, C(t). Graph them. (b) One strategy is to replace a vehicle when the total cost of repairs is equal to the current value. Find this time. (c) Another strategy is to replace the vehicle when the value of the vehicle is some percent of the original value. Find the time when the value is 6%.