Answer:
Yffffff
Step-by-step explanation:
1/5(t+2)=5/8
First you do 1/5 times t+2
1/5t+2/5=5/8
Then you subtract 2/5 from both sides
1/5t+2/5 - 2/5 = 5/8 -2/5
Simplify that and you get
1/5t = 9/40
Divide both sides by 1/5 (multiply by the reciprocal)
And you get 9/8 or 1 1/8
I hope this helped!
30% off
your welcome ;D two week old question tho
thats rare
Answer:
![(x^2-4y)(x^4+4x^2y+16y^2)](https://tex.z-dn.net/?f=%28x%5E2-4y%29%28x%5E4%2B4x%5E2y%2B16y%5E2%29)
Step-by-step explanation:
<u>Factoring</u>
We need to recall the following polynomial identity:
![(a^3-b^3)(a-b)(a^2+ab+b^2)](https://tex.z-dn.net/?f=%28a%5E3-b%5E3%29%28a-b%29%28a%5E2%2Bab%2Bb%5E2%29)
The given expression is:
![x^6- 64y^3](https://tex.z-dn.net/?f=x%5E6-%2064y%5E3)
To factor the above expression, we need to find a and b, knowing a^3 and b^3. a is the cubic root of a^3, and b is the cubic root of b^3:
![a=\sqrt[3]{x^6}=x^2](https://tex.z-dn.net/?f=a%3D%5Csqrt%5B3%5D%7Bx%5E6%7D%3Dx%5E2)
![b=\sqrt[3]{64y^3}=4y](https://tex.z-dn.net/?f=b%3D%5Csqrt%5B3%5D%7B64y%5E3%7D%3D4y)
Now we apply the identity:
![x^6– 64y^3=(x^2-4y)[(x^2)^2+(x^2)*(4y)+(4y)^2]](https://tex.z-dn.net/?f=x%5E6%E2%80%93%2064y%5E3%3D%28x%5E2-4y%29%5B%28x%5E2%29%5E2%2B%28x%5E2%29%2A%284y%29%2B%284y%29%5E2%5D)
Operating:
![x^6– 64y^3=(x^2-4y)[x^4+4x^2y+16y^2]](https://tex.z-dn.net/?f=x%5E6%E2%80%93%2064y%5E3%3D%28x%5E2-4y%29%5Bx%5E4%2B4x%5E2y%2B16y%5E2%5D)
The remaining factors cannot be factored in anymore. Thus the completely factored form is:
![\boxed{(x^2-4y)(x^4+4x^2y+16y^2)}](https://tex.z-dn.net/?f=%5Cboxed%7B%28x%5E2-4y%29%28x%5E4%2B4x%5E2y%2B16y%5E2%29%7D)
Answer: List of the angles from smallest to largest are C, B and A
Step-by-step explanation:
The diagram of triangle ABC is shown in the attached photo. Since none of the sides are equal, then it is a scalene triangle.
From the information given,
AB = m – 2
BC = m + 4
AC = m
It means that the longest side is BC, the medium side is AC and the shortest side is AB. Therefore,
The smallest angle is angle C.
The medium angle is angle B.
The largest angle is angle A