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1 : $ rac{1}{ ext{√}5} $ Can be implied by $ y = r $ - Edexcel - GCSE Maths - Question 24 - 2022 - Paper 1

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1-:-$--rac{1}{-ext{√}5}-$--Can-be-implied-by-$-y-=-r-$-Edexcel-GCSE Maths-Question 24-2022-Paper 1.png

1 : $ rac{1}{ ext{√}5} $ Can be implied by $ y = r $

Worked Solution & Example Answer:1 : $ rac{1}{ ext{√}5} $ Can be implied by $ y = r $ - Edexcel - GCSE Maths - Question 24 - 2022 - Paper 1

Step 1

Process to equate the two volumes

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Answer

To equate the two volumes, we start by using the formula for the volume of a shape. We know that the volume of a shape can be expressed as: V = rac{1}{3} imes ext{Base Area} imes ext{Height}

By applying this concept, we can set two volume expressions equal to each other.

Step 2

Process to equate surface areas

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Answer

The next step involves equating the surface areas. For example, if we have surfacing area expressions, say: extSurfaceArea=r2imesextareafactor ext{Surface Area} = r^2 imes ext{area factor} we can manipulate this to derive relevant parameters.

Step 3

Process to substitute in $ ext{√}5 $

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Answer

Substituting ext5 ext{√}5 into the equations is necessary to find a specific relation. We might have expressions such as: A=ext(r2+5)A = ext{√}(r^2 + 5) This substitution will help clarify the relationship among variables.

Step 4

Process to isolate term in $ r $ after substituting for $ t $

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Answer

After we substitute the value for tt, the next step is to isolate the term in rr. This can be achieved by rearranging the equation as follows: r = rac{t}{ ext{any constant}}

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