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2 years ago

What is a fraction that is equivalent to 0.997

Mathematics

2 answers:

Stels [109]2 years ago

5 0

997/1000 hope this helps

Paul [167]2 years ago

3 0

.997 = $\frac{997}{1000}$
It can't be simplified any more than that so that is your final answer.

Hope that helps.

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Most cars get their best gas mileage when traveling at a relatively slow speed. The gas mileage M for a certain new car is model

NeTakaya

In this item, it is assumed that we are to determine the speed at which the car will have the best gas mileage. This can be done by deriving the equation and equating it to zero.

M(s) = -1/28s² + 3s - 31

Deriving,
dM(s) = (-1/28)(2s) + 3 = 0

s = 42

Hence, the speed at which the best mileage is achieved is mi/h.

5 0

1 year ago

All I need is this answer,please help!!

il63 [147K]

Hello there,

There is a total of 40 animals in that in 10 zebras, 10 lions, 10 elephants, and 10 monkeys.
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2 years ago

Joe wants to enlarge the rectangular pumpkin patch located on his farm. The pumpkin patch is currently 40 meters wide and 60 met

den301095 [7]

Answer:

The area of new pumpkin patch is $Area_2$ = 15 x² + 380 x + 2400

Step-by-step explanation:

Given as :

The length of rectangular patch = L = 40 meters

The width of rectangular patch = W = 60 meters

So, The area of rectangular patch = Length × Width

Or, $Area_1$ = L × W

So , $Area_1$ = 40 meters × 60 meters

Or, $Area_1$ = 2400 meters²

Again The Width of new Patch = ( 40 + 3 x ) meter

And The Length of new Patch = ( 60 + 5 x ) meter

Or, $Area_2$ = L × W

So , $Area_2$ = ( 40 + 3 x ) meters × ( 60 + 5 x ) meters

Or, $Area_2$ = 2400 + 200 x + 180 x + 15 x²

Or, $Area_2$ = 15 x² + 380 x + 2400

Hence The area of new pumpkin patch is $Area_2$ = 15 x² + 380 x + 2400 Answer

8 0

1 year ago

Valery spent 1/5 of her money buying 8 pencils and 2 markers. Each marker cost twice as much as each pencil. She used 58 of her

vovangra [49]

1/10 and his Valero in all is 2862

4 0

1 year ago

At a gas station, suppose that 45% of the customers purchase premium grade gas. Assume that these customers decide independently

valkas [14]

Answer:

The answer to the question is

The probability that at least one of the next three customers purchases premium gas is the complement of the probability that none of the next three customers purchase premium gas = 1 - (1-P(A))³ = 0.834

Step-by-step explanation:

The probability that a customer would purchase premium grade = 45 %

That is P(A) = 0.45 and

The probability that the customer would purchase another grade = P(B) = 0.55

Therefore the probability of at least one of the next three customers purchase premium gas is

P(k=0) = (1 - P)ⁿ and the probability of at least one customer purchases premium gas is the compliment of the probability that the next three customers purchase another gas brand

that is (1 - P(A))×(1 - P(A))×(1 - P(A)) = P(B)×P(B)×P(B) = 0.55³ and the complement is 1 - 0.55³ = 0.834

8 0

1 year ago

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