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Px=q, Qy =r, r2 =p6 then xyz is
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Most Upvoted Answer
Px=q, Qy =r, r2 =p6 then xyz is Related: Ratio and Proportion, Indice...
Explanation:
Given:
- Px=q
- Qy=r
- r2=p6
To find:
- Relationship between x, y, and z
Step 1: Using Px=q
Px=q can be rewritten as x=q/P.
Step 2: Using Qy=r
Qy=r can be rewritten as y=r/Q.
Step 3: Using r2=p6
r2 = p6 can be rewritten as r = p3/2.
Substituting the values of x, y, and r in terms of q, P, and Q, we get:
x = q/P
y = p3/2Q
r = p3/2
Now, substituting the value of r in terms of y, we get:
p3/2 = r = Qy/p3/2
Simplifying this expression, we get:
p3 = Qy
Multiplying both sides by p3/2, we get:
p3/2 * p3 = p3/2 * Qy
p9/2 = Qyp3/2
Substituting the values of r and p in terms of q, P, and Q, we get:
p9/2 = Qyp3/2 = Qy(q/P)3/2
Simplifying this expression, we get:
xyz = p9/2 = Qy(q/P)3/2
Therefore, the relationship between x, y, and z is:
xyz = Qy(q/P)3/2
Conclusion:
The relationship between x, y, and z is given by the equation:
xyz = Qy(q/P)3/2.
This can be used to find any of the three variables if the other two are known.
Given:
- Px=q
- Qy=r
- r2=p6
To find:
- Relationship between x, y, and z
Step 1: Using Px=q
Px=q can be rewritten as x=q/P.
Step 2: Using Qy=r
Qy=r can be rewritten as y=r/Q.
Step 3: Using r2=p6
r2 = p6 can be rewritten as r = p3/2.
Substituting the values of x, y, and r in terms of q, P, and Q, we get:
x = q/P
y = p3/2Q
r = p3/2
Now, substituting the value of r in terms of y, we get:
p3/2 = r = Qy/p3/2
Simplifying this expression, we get:
p3 = Qy
Multiplying both sides by p3/2, we get:
p3/2 * p3 = p3/2 * Qy
p9/2 = Qyp3/2
Substituting the values of r and p in terms of q, P, and Q, we get:
p9/2 = Qyp3/2 = Qy(q/P)3/2
Simplifying this expression, we get:
xyz = p9/2 = Qy(q/P)3/2
Therefore, the relationship between x, y, and z is:
xyz = Qy(q/P)3/2
Conclusion:
The relationship between x, y, and z is given by the equation:
xyz = Qy(q/P)3/2.
This can be used to find any of the three variables if the other two are known.
Community Answer
Px=q, Qy =r, r2 =p6 then xyz is Related: Ratio and Proportion, Indice...
Step 1 . P^x = q Step2 . Q = r^1/yStep3. R = (p^6)^1/z = p^6/z Step4 . P^x = q = r^1/y = (p^ 6/z)^1/y = p^6/yz Step5 . X/1 = 6/yz ( crossed multiple) Xyz = 6
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Px=q, Qy =r, r2 =p6 then xyz is Related: Ratio and Proportion, Indices, Logarithms (Part - 1)?
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Px=q, Qy =r, r2 =p6 then xyz is Related: Ratio and Proportion, Indices, Logarithms (Part - 1)? for CA Foundation 2024 is part of CA Foundation preparation. The Question and answers have been prepared according to the CA Foundation exam syllabus. Information about Px=q, Qy =r, r2 =p6 then xyz is Related: Ratio and Proportion, Indices, Logarithms (Part - 1)? covers all topics & solutions for CA Foundation 2024 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for Px=q, Qy =r, r2 =p6 then xyz is Related: Ratio and Proportion, Indices, Logarithms (Part - 1)?.
Px=q, Qy =r, r2 =p6 then xyz is Related: Ratio and Proportion, Indices, Logarithms (Part - 1)? for CA Foundation 2024 is part of CA Foundation preparation. The Question and answers have been prepared according to the CA Foundation exam syllabus. Information about Px=q, Qy =r, r2 =p6 then xyz is Related: Ratio and Proportion, Indices, Logarithms (Part - 1)? covers all topics & solutions for CA Foundation 2024 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for Px=q, Qy =r, r2 =p6 then xyz is Related: Ratio and Proportion, Indices, Logarithms (Part - 1)?.
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