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trasher [3.6K]
2 years ago
10

In the figure, polygon ABCD is transformed to create polygon A’B’C’D’. This transformation is a

Mathematics
1 answer:
BartSMP [9]2 years ago
6 0

reflection transformation i believe. Correct me if im wrong im not that smart lol.

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The values in the table represent a function. f(x) Use the drop-down menus to complete the statements. The ordered pair given in
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The answer would be
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Explanation
Absolutely
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Find the average value of the function f(x, y, z) = 5x2z 5y2z over the region enclosed by the paraboloid z = 4 − x2 − y2 and the
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The paraboloid meets the x-y plane when x²+y²=9. A circle of radius 3, centre origin. 

<span>Use cylindrical coordinates (r,θ,z) so paraboloid becomes z = 9−r² and f = 5r²z. </span>

<span>If F is the mean of f over the region R then F ∫ (R)dV = ∫ (R)fdV </span>

<span>∫ (R)dV = ∫∫∫ [θ=0,2π, r=0,3, z=0,9−r²] rdrdθdz </span>

<span>= ∫∫ [θ=0,2π, r=0,3] r(9−r²)drdθ = ∫ [θ=0,2π] { (9/2)3² − (1/4)3⁴} dθ = 81π/2 </span>


<span>∫ (R)fdV = ∫∫∫ [θ=0,2π, r=0,3, z=0,9−r²] 5r²z.rdrdθdz </span>

<span>= 5∫∫ [θ=0,2π, r=0,3] ½r³{ (9−r²)² − 0 } drdθ </span>

<span>= (5/2)∫∫ [θ=0,2π, r=0,3] { 81r³ − 18r⁵ + r⁷} drdθ </span>

<span>= (5/2)∫ [θ=0,2π] { (81/4)3⁴− (3)3⁶+ (1/8)3⁸} dθ = 10935π/8 </span>

<span>∴ F = 10935π/8 ÷ 81π/2 = 135/4</span>
3 0
1 year ago
Max wrote the number 0.785. After multiplying his number by a power of 10, he arrived at the number 7,850.0. What power of 10 di
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Step-by-step explanation:

the decimil point was moved four spaces to the right resutiong to the 4th power.

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the average number of spectators at a football competition for the first five days was 3144.the attendance on the sixth day was
Ksivusya [100]

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3285

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Use the table to answer the question. House A $124,270 Annual appreciation 4% House B $114,270 Annual appreciation 5% In which o
Varvara68 [4.7K]
For the house A we have:
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 Evaluating for 7, 8, 9 and 10 we have:
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 For house B we have:
 
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 We observe that for years 7 and 8 the value of house A is greater than the value of house B.

 Answer:
 
7 and 8
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