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Mandarinka [93]
4 years ago
8

What is 75% of 60? tell me the answer?

Mathematics
1 answer:
AnnyKZ [126]4 years ago
5 0
The answer is 45 :^))))))))))
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The fuel economy of the vehicle at 65 mph can be determined using the given equation. The fuel economy, y, can be solved by substituting the car's speed, x, to 65. Doing this, will result to y = 36.5988. Thus, the correct answer among the choices is that the fuel economy of the vehicle at 65 mph is about 37 mpg. 
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4 years ago
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Question:
aleksklad [387]

Answer:

There are 10 blocks in a row (section). There are  6 rows (sections).

1.

A. If each block has a value of one, what is the value for a section of blocks?

<h2> 10</h2>

There are 10 blocks in a section. 10 * 1 = 10

B. What is the total value of all the blocks, write an equation?

<h2>60</h2>

There are 6 sections. There are 10 blocks in a section. 6 * 10 * 1 = 60

2.

A. If each block has a value of ten, what is the value for a section of blocks?

<h2>  100</h2>

There are 10 blocks in a section. 10 * 10 = 100

B. What is the total value of all the blocks, write an equation?

<h2>600</h2>

There are 6 sections. There are 10 blocks in a section. 60 * 10 * 10 = 600

4 0
3 years ago
How do i solve x+y=2?
Aliun [14]
It’s unsolvable with out more context. What’s the rest of the problem.
8 0
3 years ago
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If f(x)=5(x-3)+4 what is the value of f(2)?
algol13

Answer:

-1

Step-by-step explanation:

6 0
3 years ago
the function f(t)= 3,500(1.003)^t gives the value of a saving account t months after it was opened.How long will it take for the
Pavel [41]

Answer:

After 19 months,value in the account will reach $3700

Step-by-step explanation:

The value of a savings account f(t) in terms of t ( number of months since account opening) is given as \[3,500(1.003)^{t}\]

We need to determine the value of t when f(t)>=3700

Expressing it in equation form,

\[3,500(1.003)^{t} >= 3700\]

\[=>(1.003)^{t} >= \frac{3700}{3500}\]

\[=>(1.003)^{t} >= 1.057\]

Taking log of both sides,

\[=>t * log(1.003) >= log(1.057)\]

\[=>t >= \frac{log(1.057)}{log(1.003)}\]

\[=>t >= 18.51\]

So t = 19.

6 0
3 years ago
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