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Leokris [45]
2 years ago
11

Find the amount of the discount on a $234 item with a discount of 15%

Mathematics
2 answers:
kipiarov [429]2 years ago
8 0
The amount of discount is is 35.1
Volgvan2 years ago
5 0
234 - 15% = 198.9
Your answer is $198.90 
:)
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In the year 2000, there were 5,000 people living in the town of Clairmont. By 2010, the population had grown to 5,600. What is t
kiruha [24]
I believe the answer is c ,BECAUSE... to find the change you take 5000 multiply it by the numbers that if aded would equal 5600 and 5000 times .12= 600, 5000 +600= 5600 hence the number of population in 2010.
 hope I helped 
6 0
3 years ago
Pat's checking account balance was $540.30 at the end of May. She received her paycheck of $900.00 in the first week of June. Wh
Daniel [21]

The <u>latest balance</u> in Pat's <u>checking account</u> is the<u> sum</u> of all possible amounts of money Pat has and gets.

It is known that:

  • Pat's checking account balance was $540.30 at the end of May;
  • Pat received her paycheck of $900.00 in the first week of June.

Therefore, the latest balance in her cheking account is

$540.30 + $900.00 = $1440.30

Answer: $1440.30

3 0
3 years ago
Read 2 more answers
_____ terms are also expressions.
Lubov Fominskaja [6]

Answer:

Some.

Terms that include a number and a letter are expressions.

4 0
3 years ago
Read 2 more answers
Consider the functions f(x)=3x2 and g(x)=-2x-5. What is the value of f[g(-4)]?
Aleks04 [339]

Answer: C: 27 just took the test..

Step-by-step explanation:

4 0
3 years ago
Find the first four terms of the sequence given ai<br> 31 and an+1<br> an<br> 3.
Leno4ka [110]

Answer:

he arithmetic sequence ai is defined by the formula: a1= 2 ai= ai - 1 -3 find the sum of the first 335 terms in the sequence

Step-by-step explanation:

In an arithmetic sequence,

a_1=2a

1

=2

a_i=a_{i-1}-3a

i

=a

i−1

−3

To find:

The sum of the first 335 terms in the given sequence.

Solution:

The recursive formula of an arithmetic sequence is:

a_i=a_{i-1}+da

i

=a

i−1

+d ...(i)

Where, d is the common difference.

We have,

a_i=a_{i-1}-3a

i

=a

i−1

−3 ...(ii)

On comparing (i) and (ii), we get

d=-3d=−3

The sum of first i terms of an arithmetic sequence is:

S_i=\dfrac{i}{2}[2a+(i-1)d]S

i

=

2

i

[2a+(i−1)d]

Putting i=335,a=2,d=-3i=335,a=2,d=−3 , we get

S_{335}=\dfrac{335}{2}[2(2)+(335-1)(-3)]S

335

=

2

335

[2(2)+(335−1)(−3)]

S_{335}=\dfrac{335}{2}[4+(334)(-3)]S

335

=

2

335

[4+(334)(−3)]

S_{335}=\dfrac{335}{2}[4-1002]S

335

=

2

335

[4−1002]

S_{335}=\dfrac{335}{2}(-998)S

335

=

2

335

(−998)

On further simplification, we get

S_{335}=335\times (-499)S

335

=335×(−499)

S_{335}=-167165S

335

=−167165

Therefore, the sum of the first 335 terms in the given sequence is -167165.

7 0
2 years ago
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