Which of the following is not example of a type of savings vehicle?Certificate of deposit (CD)Money Market Account
Checking Account
Savings Account

Answers

Answer 1
Answer:

The account which is not the example of the type of savings vehicle is Checking Account. Thus option 3rd is correct.

What are the 3 types of savings?

The three kinds of the saving account are regular deposit, money market, and Certificate of Deposits. There is a difference in all the three types in terms of the accessibility and amount of interest.

The Checking account is the account which carries the day to day transactions of the money. It ensures the easy access to the money. Many of the people generally uses the debit card or the checks to make the purchases.  Thus option 3rd is correct.

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Answer 2
Answer:

Checking Account

it should be that



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Each statement describes a transformation of the graph of f(x) = x. Which statement correctly describes the graph of g(x) if g(x) = -8f(x)?
Which is the graph of the linear inequality y < 3x + 1?

What is x in the equation above?

Answers

Answer:

7

Step-by-step explanation:

Answer:

7

same length as the other side 90 degree angle as well

What is bigger 4,000mg or 5g

Answers

The quantity 4,000 mg is bigger the quantity 5 g or 5, 000 g.

To compare 4,000 mg and 5 g, to convert the units to the same measurement.

1 gram (g) is = 1,000 milligrams (mg).

Therefore, 5 g is equal to 5,000 mg.

Now, Compare 4000 mg and 5000 mg as

= 4,000 mg < 5,000 mg

Therefore, 5 g (or 5,000 mg) is bigger than 4,000 mg.

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5g is bigger then 4,000mg

three baskets contain 8, 8 and 11 soaps. can the soaps be rearranged so that there is an equal whole number of soaps in each basket? Explain why or why not?

Answers

yes because 8+8+11=27 and 27÷3=9

Think about making a factor rainbow for drawing rectangles to list all the factors of a number. how are the two methods alike? how are they different? ( pls tell me the answer)​

Answers

Answer:

HOPE IT HELPS! PLS mark branliest

Step-by-step explanation:

Creating a "factor rainbow" and listing the factors of a number by drawing rectangles are two visual methods used to understand and identify the factors of a given number.

Similarities:

Visual Representation: Both methods rely on visual aids to help understand and identify factors.

Systematic Approach: They both provide a structured way to identify factors. They guide you through a process to ensure you don't miss any factors.

Differences:

Nature of Representation:

Factor Rainbow:

A factor rainbow is typically a circular or semi-circular diagram. The number is placed at the top, and its factors are shown as radii (lines from the center to the edge) of the circle.

Each factor is represented as an arc.

It's a visual representation that helps to see the pairs of factors and how they relate to each other.

Rectangles:

Drawing rectangles involves creating a rectangular grid or array, with the number of rows and columns corresponding to the potential factors.

Each rectangle represents a possible combination of factors, and the number of rectangles gives a visual representation of how many factors there are.

It's a more structured and organized representation.

Space Utilization:

Factor Rainbow:

It might be more space-efficient compared to drawing rectangles because it uses a circular or semi-circular layout.

Rectangles:

Depending on the size of the number and the number of factors, drawing rectangles can require a larger space as it involves creating a grid.

Ease of Identification:

Factor Rainbow:

It's useful for visualizing relationships between factors. It's good for understanding how factors pair up.

However, it may not be as straightforward for identifying all factors, especially for larger numbers.

Rectangles:

It provides a systematic method for identifying all factors. You can easily count the number of rectangles to find the total number of factors.

Flexibility for Visualization:

Factor Rainbow:

It can be a bit more flexible in terms of visualization as it allows for curvature in its representation.

Rectangles:

It's a very structured method, which may not lend itself to certain numbers as well (e.g., prime numbers).

In summary, both methods serve the purpose of visualizing factors, but they do so in different ways. The factor rainbow emphasizes relationships between factors, while drawing rectangles provides a structured method for systematically identifying all factors. The choice of method may depend on personal preference and the specific number being analyzed.

Answer:

Both the factor rainbow and drawing rectangles are methods used to visually list all the factors of a given number.

Similarities:

Visual Representation: Both methods provide a visual representation of the factors of a number, making it easier to understand and identify the factors.

Systematic Organization: Both methods organize the factors in a systematic way, allowing for a clear and organized display of the factors.

Differences:

Representation Style:

A factor rainbow is a simple visual representation where factors are listed in an arched shape, starting from 1 and extending to the given number.

Drawing rectangles involves creating a grid or rectangles to represent the factors, where the dimensions of the rectangles correspond to the pairs of factors.

Geometric vs. Linear:

Drawing rectangles uses a geometric representation (rectangles) to display the factors.

Factor rainbow is a linear representation, showcasing the factors in an arched arrangement.

Flexibility and Versatility:

Drawing rectangles allows for the demonstration of the commutative property of multiplication (e.g., for factors 6 and 10, you can create a rectangle with dimensions 6x10 or 10x6).

Factor rainbow is a simpler method and may not easily demonstrate the commutative property.

In summary, both methods serve the purpose of visually representing the factors of a number, but they use different styles and structures for this representation. Drawing rectangles involves a geometric approach, while the factor rainbow uses a linear arrangement. Drawing rectangles also offers additional versatility in illustrating the commutative property of multiplication.

A race is 10 km long markers will be placed at the beginning and the end of the race course and I each 500 m Mark how many markers are needed to mark the course for the race?

Answers

20 Markers are needed to mark the course for the race
There are 20 marks needed!

What occurs when a figure is moved in a particular direction without turning?

Answers

A translation is what happens. Hope this helps.