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seraphim [82]
3 years ago
9

Sanjay bought a car for $18,500. According to his insurance company, the value of the car depreciates 5% each year. What will th

e value of the car be x years after sanjay purchased it?
Mathematics
2 answers:
ozzi3 years ago
7 0
When you divide 5% of $18,500 and get and answer of $925. Then that is the value of the car after one year, but if it is multiple years that you want to find the value of the car you need to put an x behind the answer like this: $925x. That would be your final answer.  
Doss [256]3 years ago
4 0
The value of the car after x years will be 925.
5% = 0.05

18,500 x 0.05 = 925. 

hopefully i helped u 

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Consider the expression 25 – 10 ÷ 2 + 3.
Tems11 [23]

Given:

The expression is:

25-10\div 2+3

To find:

Part A: The expression using parentheses so that the expression equals 23.

Part B: The expression using parentheses so that the expression equals 3.

Solution:

Part A:

In option A,

(25-10)\div 2+3=15\div 2+3

(25-10)\div 2+3=7.5+3                       [Using BODMAS]

(25-10)\div 2+3=10.5

In option B,

25-10\div (2+3)=25-10\div 5

25-10\div (2+3)=25-2                      [Using BODMAS]

25-10\div (2+3)=23

In option C,

(25-10)\div (2+3)=15\div 5

(25-10)\div (2+3)=3

In option D,

25-(10\div 2)+3=25-5+3

25-(10\div 2)+3=28-5                     [Using BODMAS]

25-(10\div 2)+3=23

After the calculation, we have 25-10\div (2+3)=23 and 25-(10\div 2)+3=23.

Therefore, the correct options are B and D.

Part B: From part A, it is clear that

(25-10)\div (2+3)=3

Therefore, the correct option is C.

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3 years ago
Round 716,487,250 to the nearest million.
IRINA_888 [86]
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6 0
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PLEASE HELP WILL MARK BRAINLIEST <br><br><br><br><br>find the value of x
algol [13]

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We have two urns. The first urn contains two balls labeled 1 and 2. The second urn contains three balls labeled 3, 4, and 5. We
Furkat [3]

Answer:

1 over 7

Step-by-step explanation:

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3 years ago
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Korvikt [17]
To form the first group, we can choose from a group of 17 people.
\text{First group: } ^{17}C_6 = 12376

To form the next group, we need to consider how many people are left (17 - 6 = 11)
So, from a group of 11 people, we can have 3 people in it.
\text{Second group: } ^{11}C_3 = 165

There is only one way to group the last 8 people. Thus, they are going to be 1 group.

BUT we would have overcounted because of the fact that they can be chosen in different ways. This is because they are not distinct groups or ordered groups. For example, the third group can be chosen first, the second can be chosen last, etc.

So, to counter this, we need to divide by 3!

\text{Total arrangements: }\frac{12376 \cdot 165}{3!} = 340340

There are 340, 340 ways.
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