Circle the letter of each simple sugar. a. glucose b. sucrose c. fructose d. starch

Diagram the following simple sentence.
This recipe requires sugar and oil.

What is the appropriate protein portion for men?

A) 2 palm portions

B) 3 palm portions

C) 2 cupped handfuls

D) 3 cupped handfuls

One 55-gram serving of a particular cereal supplies 270 mg of sodium, 11% of the recommended daily allowance. How many moles and atoms of sodium are in the recommended daily allowance?

Explain the meaning of recommended daily allowance (RDA).

Sucrose (table sugar) and lactose (the sugar found in milk) are examples of:

a) naturally occurring enzymes.

b) simple sugars.

c) monosaccharides.

d) disaccharides.

e) complex carbohydrates.

What is another name for simple sugars?

Give two examples of simple sugars and two examples of complex sugars.

Rationalize the following lattice energy values:

$$\begin{matrix} \text{Compound} & & \text{Lattice Energy (kJ/mol)}\\ \hline \\ \begin{array} { l } { \text { CaSe } } \\ { \mathrm { Na } _ { 2 } \mathrm { Se } } \\ { \text { CaTe } } \\ { \mathrm { Na } _ { 2 } \mathrm { Te } } \end{array} & & \begin{array} { l } { - 2862 } \\ { - 2130 } \\ { - 2721 } \\ { - 2095 } \end{array} \end{matrix}$$

Which of the following is a characteristic of soluble fiber?

A. Dissolves in stomach fluids

B. Is not a source of calories

C. Speeds up the movement of waste

D. Provides bulk for stool formation

Use elimination to solve the system of equation. 8x + 3y = -7, 7x + 2y = -3

Simplify: 4.315 ÷ 5

Describe the process by which a disaccharide forms from two simple sugar molecules.

A transversal r intersects lines

$$\ell$$

and m. If

$$\ell$$

and r form

$$\angle { 1 } \text { and } \angle 2$$

and m and r form

$$\angle { 3 } \text { and } \angle 4,$$

sketch a diagram that meets the following conditions.

$$\begin{array} { l } { \cdot \angle 1 \cong \angle 2 } \\ { \cdot \angle 3 \text { is an interior angle. } } \\ { \cdot \angle 4 \text { is an exterior angle. } } \end{array}\quad \begin{array} { l } {\cdot \angle 3 \text { and } \angle 4 \text { are supplementary. } } \\ { \cdot \angle 2 \text { and } \angle 4 \text { lie on opposite sides of } r . } \end{array}$$