Write 0.13 decimal out in words

Mathematics

1 answer:

Scorpion4ik [409]2 years ago

5 0

Answer:

Thirteen hundredth

Step-by-step explanation:

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A lender will verify and carefully consider your income before approving you for a loan because _____. A. They need to be sure y

Anestetic [448]

They need to be sure you will be able to pay the loan back. Then the correct option is A.

<h3>What is decision-making?</h3>

The process of making choice is by identifying the correct decision, gathering information, and assessing alternative solutions.

A. They need to be sure you will be able to pay the loan back. This is correct.

B. Government restrictions require a minimum salary to be approved for a loan. This is incorrect.

C. Loan applicants with higher salaries are generally more trustworthy than other applicants. This is incorrect.

D. They need to be sure you make at least the minimum payment for the loan you applied for. This is incorrect.

A lender will verify and carefully consider your income before approving you for a loan because they need to be sure you will be able to pay the loan back.

More about the decision-making link is given below.

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2 years ago

2(r+3)=<br><br> Can u please help me solve this

AnnZ [28]

Answer:

2r + 6

Step-by-step explanation:

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2 years ago

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Which property says that (-4/7× -5/3)(1/2) = -(-5/3 ×1/2 )

stiks02 [169]

The answer is Associative

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3 years ago

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How much cardboard is needed to make the tissue box above? Square inches 8 3 3

Katen [24]

The amount of cardboard needed to make a cuboid box of dimensions 8 inch, 3 inches and 3 inches is 114 sq. inches.

<h3>What is the surface area of cuboid?</h3>

Let the three dimensions(height, length, width) be x, y,z units respectively.

The surface area of the cuboid is given by

$S = 2(a\times b + b\times c + c\times a)$

For this case, tissue box is almost cuboid shaped.

Also, its dimensions are given being 8 inches, 3 inches and 3 inches.

Suppose we measure the amount of cardboard needed in terms of area, then, the amount of cardboard needed to make that box(without any whole, full cuboid) is equal to the area of its surface(either outer or inner if we assume 0 inches thickness of cardboard),

Thus, we get:

Amount of cardboard needed = surface area of cuboid box with dimensions 8 by 3 by 3 (in inches)

= $2(8 \times 3 + 3 \times 3 + 3 \times 8) = 114 \: \rm in^2$