~please only answer if you know for sure~-Thank you- (Specify which one you are answering btw)
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Answer 1
Answer:
JKL is similar to PQR
so they want PR
JKL is similar to PQR
So PR is similar to JL
And they also give us the sides KL and QR
JKL is similar to PQR
Both of those sides are similar, so we can form a proportion.
Plug in the numbers:
Cross multiply:
Isolate PR
Simplify it
So your final answer is
Answer 2
Answer:
I can only see the similar triangle problem, with sides 6cm, 9cm, and 15cm. Since the triangles are similar, the ratio for side lengths is the same. 6:9 simplifies to 2:3. If we try to solve ?:15 we get 10 as 10:15 is equivalent to 2:3, so the length is 10 cm
The Mars cereal company has 2 different boxes for Mars cereal. The large box is 8 inches wide, 11 inches high & 3 inches deep. The small box is 6 inches wide, 10 inches high & 2.5 inches deep. how much more cardboard is needed to make the large box than the small box? the answer is 190 sqaured inches right??????
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Yes, your answer is absolutely right. I'd also solved it. Please see the pic.
How do you factorise 8p-12
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factor by finding a common number you can divide both by
8p-12 and both can be divided by highest number of 4
4(2p-3) that's it
Can 31/50 be simplified
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no because when one number is odd and the other one is even it can't be simplified (unless they are multiples/factors of each other) ex: 7/14
No, 31, a prime number, can not be divided any more to become another numerator, not to mention having to correspond with 50 as well.
Which want is right in number 4 and 5
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4.) C.
Your suppose to round to the hundredth.
5.) D.
Your suppose to round to the hundredths.
( Every time for price always round to the nearest hundredths)
What is 5,634 divided by 18
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the answer to 5,634÷18=313
it is 313..................
A triangular pyramid has the same base and height as a triangular prism. The volume of the pyramid is 26 cubic centimeters. What is the volume of the triangular prism?
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The formula for the volume of a triangular pyramid is:
V=1/3AH (where A=area of the base and H=height)
The formula for the volume of a triangular prism is:
V=AH (where A=area of the base and H=Height)
Since the base and the height are the same in this problem for both the prism and the pyramid, solving for the volume of the prism is simple.
Looking at the formulas, you'll see that the volume of the pyramid (assuming that both the height and the area of the base are the same) is 1/3 the volume of the prism.
V(pyramid)=1/3V(prism)
Now lets input the volume of the pyramid
26cm³=1/3 V(prism) Divide both sides by 1/3 78cm³=V(prism)