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Mila
1 month ago
10

Four pounds of bananas cost $1.96. how much does it cost per pound?

Mathematics
1 answer:
tester [12.3K]1 month ago
4 0
4 pounds cost $1.96
1.96 / 4 gives $0.49 per pound. 
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Find the lateral area of the prism.<br><br> 120 sq. in.<br> 150 sq. in.<br> 720 sq. in.
Inessa [12570]

To determine the lateral area of the pentagonal prism illustrated in the figure, we begin the calculation.

According to the definition:

A_ {l} = P_ {b} * h

Where:

A_{l}: Represents the lateral area

P_ {b}: Refers to the perimeter of the base

h: Denotes the height

By substituting the known values:

A_ {l} = 20 \ in * 6 \ in\\A_ {l} = 120 \ in ^ 2

Result:

A_ {l} = 120 \ in ^ 2

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Origami is the Japanese art of paper folding. The diagram below represents an unfolded paper kabuto, a samurai warrior's helmet.
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Congruent angles have the same measurement.

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A. ∠MKR and ∠OAR

In the diagram, it’s visible that the angle bisector of the right-angled vertices creates angles MKR and OAR.

Thus, they are congruent measuring 45°

B. ∠ONT and ∠MTN

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2 months ago
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Given: AD ≅ BC and AD ∥ BC Prove: ABCD is a parallelogram. Statements Reasons 1. AD ≅ BC; AD ∥ BC 1. given 2. ∠CAD and ∠ACB are
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Given: AD ≅ BC and AD ∥ BC

Prove: ABCD is a parallelogram.

Statements                                                                 Reasons

 1. AD ≅ BC; AD ∥ BC                                                1. provided

 2. ∠CAD and ∠ACB are alternate interior angles        2. definition of alternate interior angles

3. ∠CAD ≅ ∠ACB                                                    3. congruence of alternate interior angles

4. AC ≅ AC                                                              4. reflexive property

 5. △CAD ≅ △ACB                                                  5. SAS congruency theorem

6. AB ≅ CD                                                            6. Congruent triangles have congruent corresponding parts (CPCTC)

7. ABCD is a parallelogram                                  7. theorem for sides of parallelograms

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\frac{23}{-4}=-5\frac{3}{4}

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