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Solve A equals bh for b?
b=Ah
-8 plus b equals 4?
-8 + b = 4 add 8 to both sides: b = 12
The volume formula for a right pyramid is V equals Bh What does B represent?
B=Area of the base
How do you solve b over 4 minus 2 equals 8?
first you add 2 to the 8. the 2 crosses out itself so now you have b over 4 equals 10. then you multiply the 4 to the ten and the 4 the 4 crosses out itself and you end up with b= 40
12 plus b equals -8 plus b?
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If A equals bh what is A when b is 8 and h is 4?
A = bhThis actually means A = b multiplied by h.A = 8 multiplied by 4A = 32
Solve A equals bh for b?
b=Ah
What does a plus b if a equals 4 and b equals 8?
12
-8 plus b equals 4?
-8 + b = 4 add 8 to both sides: b = 12
When a bh and if b equals 12 and h equals 8 then what does a equal?
To calculate the area (A) of a triangle, you can use the formula A = 0.5 * b * h, where b is the base and h is the height. Given that b = 12 and h = 8, you can substitute these values into the formula to find A. Therefore, A = 0.5 * 12 * 8 = 48 square units.
The volume formula for a right pyramid is V equals Bh What does B represent?
B=Area of the base
Evaluate -4a plus b -10a divide b when a equals 8 and b equals 5?
Evaluate -4(a+b) - 10a/b when a=8 and b=5
The formula for the area of a rectangle with length equals b and width equals h is A equals?
A = bh (multiply length x width).
The height of a triangle is 2cm less than its width. The area of the triangle is 24cm squared. What is the Base and height?
A = 1/2 BH A = 24 = 1/2 BH 24 * 2 = BH 48 = BH H = B - 2 48 = B(B - 2) B2 - 2B = 48 B2 - 2B - 48 = 0 (B - 8)(B + 6) = 0 B = 8 or -6 Since the base cannot be negative, the base is 8 and the height is 6 (8 - 2)
3 plus 5 equals 4times b therefore b equals?
3 + 5 = 4*b so 8 = 4*b Divide both sides by 4: 2 = b
If A squared plus B squared equals C squared and C equals 8 and A and B are the same length what are A and B?
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What is the formula for volume of solid?
The formula for the volume of a solid (not a sphere) is V=Bh, or the volume (V) equals the area of the base (B, or bh) multipied by the height of the solid (h).
