All GED Math Resources
Example Questions
Example Question #161 : Ged Math
Sarah has been asked to make a ribbon for her sister that is long. She can only buy the ribbon material at the store in . How many should she buy then in order to be exact?
Before we buy any ribbon material, let's convert what the sister is asking for into the right unit. Sarah needs in order to make the ribbon, so to convert that to we need to multiply by . We do this because .
So we can see that Sarah needs to buy of ribbon material in order to make a ribbon that is exactly long.
Our answer is .
Example Question #162 : Ged Math
Tommy was asked to measure how long the pond is in his backyard. He records that the pond is long, but his teacher wants him to convert that into . How long is the pond in ?
In order to convert into , let's first convert our into , since is the unit in between the two.
, so in order to convert this we need to multiply our number of , , with the number of it takes to make , .
We now have , so converting this to should make it easier.
, so in order to convert what we have we need to multiply our by for the same reasons above.
We can conclude that .
Our answer is .
Example Question #163 : Ged Math
I have of candy rope. How much is that in ?
Since the conversion we are asking for is from two different metric systems, the conversion rate will not be a whole number.
While it differs slightly, the conversion we will use for to is
We have , so in order to convert that to we'll have to multiply our number by .
Our answer is
Example Question #164 : Ged Math
If I have of rope, how much is that in ?
While the conversion may vary, the one we will be using for this problem is .
Since we are at , we'll need to multiply this by in order to convert it to .
Our answer is
Example Question #161 : Ged Math
If Jenna is donating inches of her hair, how long is her donation in centimeters?
For this problem, it's important to know that . This conversion factor will allow you to convert twelve inches into centimeters.
Aside from knowing the conversion factor, it's important to also know how to set up this kind of problem so you can be successful at solving the question.
Often times, it's easier to solve/set up through the use of dimensional analysis. Begin by drawing a "t". In the top left corner of the t we will write in our original unit ( inches). We know that our final answer must me in centimeters - therefore, we need to be able to "cross out" the inches units. This can be done by placing inch (the conversion factor) in the bottom right corner of the t. The inches will cancel out because think of them as being divided out. When you have one thing as the numerator of the fraction and the same thing is the denominator of the fraction, they will cancel out as . The same concept goes for dimensional analysis with units.
In order to complete the t, we need to include the in the top right corner to finish the conversion factor. This will leave us with an answer ending in centimeters.
Now, we must multiply across the top and divide by the numbers on the bottom.
Example Question #1 : Patterns And Sequences
What is the next number in the series?
39
To pattern uses the formula .
Example Question #2 : Patterns And Sequences
What is the next number in the sequence?
The pattern follows this equation:
Example Question #1 : Patterns And Sequences
What property of arithmetic is symbolized below?
If , then
Symmetric
Commutative
Associative
Reflexive
Symmetric
The symbols show that if one number is equal to another, the equality holds no matter the order of the two. This is the symmetric property of equality.
Example Question #161 : Numbers
What property of arithmetic is symbolized below?
Reflexive
Identity
Transitive
Commutative
Reflexive
The symbols express the idea that any number is equal to itself. This is the reflexive property of equality.
Example Question #3 : Patterns And Sequences
What property of arithmetic is symbolized below?
Transitive
Associative
Commutative
Symmetric
Associative
The symbols express the idea that if three numbers are added, the same sum results regardless of which numbers are added first. This is the associative property of addition.
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