Which numbers are solutions of each inequality? 2.4>=w; 2.6, 2.4, 3.4

A sedentary 15-year-old male should consume no more than 2200 Calories per day. A moderately active 15-year-old male should consume between 2400 and 2800 Calories per day. An active 15-year-old male should consume between 2800 and 3200 Calories per day. Model these ranges on a number line. Represent each range of calories using interval notation.

Find each product. (2p-3)(2p+3)

Find the general solution to the differential equations. $y^{\prime}=3 x-2 y$

Is the given number a solution of the equation? 3+2t=7; 4

Solve each equation. $3 x^{2}-5 x=0$

Find the position vector-valued function $\mathbf { r } ( t )$, given that $\mathbf { a } ( t ) = \mathbf { i } + e ^ { t } \mathbf { j }$, $\mathbf { v } ( 0 ) = 2 \mathbf { j }$, and $\mathbf { r } ( 0 ) = 2 \mathbf { i }$.

Solve each equation. Justify each step. 15 = 9 - 3p

Simplify each expression. (Do not use negative exponents. $\frac { 5 x ^ { 3 } + 2 x ^ { 2 } - x } { x }$

Find the curve $\mathbf { r } = \mathbf { r } ( t )$ for which $\kappa ( t ) = 1$ and $\tau ( t ) = 1$ for all $t$, and $\mathbf { r } ( 0 ) = \hat { \mathbf { T } } ( 0 ) = \mathbf { i } , \hat { \mathbf { N } } ( 0 ) = \mathbf { j },$ and $\hat { \mathbf { B } } ( 0 ) = \mathbf { k }$.

The protein sorting pathway involves the following organelles/ compartments in order: a. SER, RER, transport vesicle, Golgi. b. RER, lysosome, Golgi. c. RER, transport vesicle, Golgi, final destination. d. Golgi, transport vesicle, RER, final destination.

Write an expression for each statement. Shari has g gel pens and Jennifer has 8 fewer gel pens.

One of the most significant themes of the period from 1945 to the 1980s is the growth of the power of the federal government. (See "Politics and Power" and "American and National Identity" on the thematic timeline on p. 746.) In what ways is the civil rights movement also part of that story?

Use the column-row expansion of AB to express this product as a sum of matrices. A = [1 2 3, 4 5 6], B = [1 2, 3 4, 5 6]