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Basile [38]
3 years ago
12

How do I find the perimeter? Any help will be appreciated. Thank you :))

Mathematics
1 answer:
ZanzabumX [31]3 years ago
4 0

Answer:

Perimeter of triangle CDE = 56

Step-by-step explanation:

Here, we want to find the perimeter of CDE

mathematically, when the measure of the inner triangle is half of the respective sides of the bigger

What this mean is that for each side that one of the side of the inner triangle faces, the measure on the bigger triangle is twice

Thus, 9 represents a length of 2(9) = 18 on the bigger triangle

Also, 7 will represent a length of 2(7) = 14 on the bigger triangle

So, now we have the complete sides of the bigger triangle

The measure of the perimeter is simply the addition of the respective side lengths

We have the perimeter of the large triangle as;

24 + 18 + 14 = 56

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Pleaseeeeeeeeeeeeeee help
Artyom0805 [142]
We can use Triangle Inequality Theorem, the length of the third side of a triangle must always be between (but not equal to) the sum and the difference of the other two sides.

4.1 - 1.3 < x < 4.1 + 1.3
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7 0
1 year ago
What is a three digit number thats an odd multiple of three and the product of its digits is 24 and is larger than 15 squared?
Reika [66]
The only way 3 digits can have product 24 is 
1 x 3 x 8 = 241 x 4 x 6 = 242 x 2 x 6 = 242 x 3 x 4 = 24
So the digits comprises of 1,3,8 or 1,4,6, or 2,2,6, or 2,3,4 
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1+  3+ 8=12, 1+ 4+ 6= 11, 2 +2 + 6=10, 2 +3 + 4=9Of those sums of digits, only 12 and 9 are divisible by 3. 

So we have ruled out all but integers whose digits consist of1,3,8, and 2,3,4.

Meanwhile they must be odd they either must end in 1 or 3.
The only ones which can end in 1 are 381 and 831.

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They must be greater than 152 which is 225. So the

First digit cannot be 1. So the only way its digits can contain of1,3,8 and close in 3 is to be 813.

The rest must contain of the digits 2,3,4, and the only way they can end in 3 is to be 243 or 423.  
So there are precisely five such three-digit integers: 381, 831, 813, 243, and 423.
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