Entries Tagged as 'sample test 2003'

AIMS Math Test Should be Canceled This Year, Classes Should Have Pizza Party Instead

I would be disappointed if I wrote this manual for nothing, but then again, it would be nice for students to do something more productive like have a pizza party. :) That’s right. A pizza party is a better use of student and teacher time than the AIMS Test.

Look at this joke:

The Age of AIMS has come and gone; long gone are the days of fake standards testing; now cometh the reality of pure economic survival

As the recession sets in, it is becoming increasingly obvious that the AIMS math test undervalues and undercuts all the hard work that graduating from high school requires.

Arizona Daily Star is reporting that Arizona lawmakers may basically end the significance of the AIMS test all together – SWEEEEET! This is totally awesome.

Here is an excerpt from that article:

“If we’re going to do this, we really ought to just get rid of AIMS,” said Rep. Eddie Farnsworth, R-Gilbert. But Rep. Andy Biggs, also R-Gilbert, said the bill doesn’t water the test down more than it already is.

“The reality is, AIMS is already gutted with or without this bill because it’s been politicized,” Biggs said. “It’s just symbolic.”

I am excited because this means I can focus on a new, real exam for real students that does not have mandate related to the futures of students — instead it will be a new marketing tool for various students with various talents …

Yep, that’s right. :) “Super-AIMS” Math Test is still in development. Sample questions will be available in mid-March.

Developing …

Sample Test Item 58 (2003)

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This question is testing your ability to calculate permutations.

They are asking for the number of permutations of n things taken n at a time.

Specifically, the are asking for number of ways you can arrange 6 students in EVERY order.

Mathematician use factorial notation to represent the number of possible permutations for situations like this.

There are 6 seats and 6 students. Six seats taken at six students at a time.

6P6 = 6!

6! = (6)(5)(4)(3)(2)(1)

As you can see by multiplying the first 3 factors, the only possible answer is Choice A.

Sample Test Item 57 (2003)

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Choice D is wrong. The points on this graph are not random, so there appears to be a relationship between te test scores and the days absent.

Choice A is also wrong. This makes no sense.

There are only two choices left: Choice B and Choice C.

We see there is a downward (negative) slope that shows a trend of test scores as they are related to days absent.

It is safe to say that as students missed more days of school, their test score decreased.

Choice C is the correct answer.

Sample Test Item 65 (2003)

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3 days. 3 times. 2 gyms…

possible outcomes?

3 x 3 x 2 = 18

18 different outcomes are possible

choice C is the answer.

Sample Test Item 64 (2003)

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We start with this equation:

-12x2 + 17x + 5 = y

If x = -2, then we find that

-12(-2)2 + 17(-2) + 5 = y

-12(4) + 17(-2) + 5 = y

-48 + -34 + 5 = y

-77 = y

The correct answer is Choice D.

Sample Test Item 63 (2003)

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Reflection produces a mirror image of an image. There is no change in size.

Translation only involves a position shift in the image. There is no change in size.

Rotation creates a copy of the image that is positioned at a different angle. There is no change in size.

Dilation involves the change in relative size or dimensions of a shape.

Choice D is your answer.

Sample Test Item 62 (2003)

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The table provide gives some very important information.

The first hint is found in the second row, where we find the y-intercept.

At the y-intercept, when x=0, y=4.

From our choices, the only possible answers are equations with a y-intercept at y = 4.

Hey! Only one equation in our choices meets this requirement.

So, Choice C is the correct answer.

Sample Test Item 61 (2003)

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This problem test to see if you can look at a situation and make some judgement calls.

The first judgement calls you need to make is the minimum and maximum possible distances Sean could have traveled.

If he drove for 6 hours at 55 MPH, then the minimum distance covered is 330 miles. This eliminates Choice A. This estimate is too low.

If he drove for 6 hours at 75 MPH, then the maximum distance covered is 450 miles. This eliminates Choice C because he was not driving 75 MPH during the entire journey. This also eliminates Choice D because that estimate is too high.

Only one choice remains. Choice B is the only reasonable distance Sean may have driven.

Sample Test Item 60 (2003)

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this is a useless problem.
skip it.

i have never seen this in real life or in business on a daily basis.

IGNORE this ridiculous question. ^_^ …

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