Answer:
Step-by-step explanation:
When you find the volume of prisms, you're essentially taking the area of the base and multiply it by the length, in varied orientations.
In this case, I'd start by finding the area of the parallelogram facing us.
The formula for a parallelogram's area is the same as a rectangle's:
A = b x h
In this case, h = 3 cm and b = 8 cm.
A = 24 cm²
Now, you multiple the area by the length of the parallelogram, which is 8 cm.
V = 24 cm² x 8 cm
= 192 cm³
I hope this helps!
The answer is 3) B has a min and C has a max
Hope this helps ;)
<u>Given:</u> ∠XAM = ∠YBM = 90° and AM = BM
<u>To prove:</u> BX ≅ AY
<u>Proof:</u>
In the triangle XAM and BYM:
- ∠3 = ∠4 <em>[vertically opposite angles]</em>
- AM = BM <em> [Given]</em>
- ∠XAM = ∠YBM <em>[Both are 90°]</em>
From the ASA rule of congruency, we can say that: ΔXAM ≅ ΔYBM
Since ΔXAM ≅ ΔYBM: We can say that XM ≅ MY <em>[CPCT - Common Part of Congruent triangles]</em>
In the Triangle AMY and XMB:
- ∠1 = ∠2 <em> [vertically opposite angles]</em>
- AM = BM <em>[Given]</em>
- XM = MY <em>[Proved above]</em>
From the SAS rule of congruency, we can say that: ΔAMY ≅ ΔXMB
Since ΔAMY ≅ ΔXMB: We can finally say that BX ≅ AY <em>[CPCT]</em>
Hence Proved!
Answer:
The Zero Property of Multiplication.
Step-by-step explanation:
The Zero Property of Multiplication states that the product of any number you multiply by zero is zero.
Examples:
0 x 1 = 0
0 x 2 = 0
0 x 3 = 0
0 x 100 = 0
etc.