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100

If

0.0481∙10^(-4)=4.81∙N

Then what is N?

N=10^(-6)

100

What number between  is both a perfect square and a multiple of 7?

196

100

How many integers between 150 and 300 are multiples of 9?

17

200

Evaluate:

(250+25+2.5+0.25+0.025)÷(50+5+0.5+0.05+0.005)

(250+25+2.5+0.25+0.025)/((50+5+0.5+0.05+0.005) )=25(10+1+0.1+0.01+0.001)/5(10+1+0.1+0.01+0.001) 

25/5=5

200

One owl hoots every 3 hours, second owl hoots every 8 hours, and a third owl hoots every 12 hours. If they all hoot together at the start, how many times during the next 80 hours will just two of the owls hoot together?

3 times

200

Suppose P and Q both represent prime numbers such that

5P+7Q=109

 Find the value of the prime P.

19

300

The fraction

401/.205

  is closest to which of the following numbers:

0.2,2,20,200,or 2000?

2000

300

A church rings its bells every 15 minutes, the school rings its bells every 20 minutes, and the day care center rings its bells every 25 minutes. If they all ring their bells at noon on the same day, at what time will they next all ring their bells together?

300 minutes after noon or 5:00PM

300

If  

x, y and z

are positive integers and 

2^x∙3^y∙5^z=54000

, what is the value of

x+y+z

 ?

10

300

Solve for p:

5/6=n/72 =  (m+n)/84=(p-m)/120 

110

400

Betty used a calculator to find the product . She forgot to enter the decimal points. The calculator showed . If Betty had entered the decimal points correctly, what would the answer have been?

0.192

0.075∙2.56=(75∙10^(-3) )∙(256∙10^(-2) )

(75∙256)∙10^(-5)

400

The product of 2 positive integers is 2005. If neither is 1, what is the sum of the two integers?

406

400

A garage has 17 cars and motorcycles. Altogether, there are 56 wheels. How many of each type of vehicle are there?

11 Cars and 6 Motorcycles

500

Curt mistakenly multiplied a number by 10 when he should have divided the number by 10. The answer he found was  more than the answer he should have found. Find the original number.

3.4

500

The people at the party tried to form teams with the same number of people on each team, but when they tried to split up into teams of 2, 3, 5 or 7, exactly one person was left without a team. What is the smallest number of people (greater than 1) who could have been at the party?

211

500

Kayla adds the same number to both the numerator and denominator of the fraction . Her resulting fraction equals . What number did she add to both the numerator and denominator of her original fraction?

17