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Class 10 Mathematics के इस tag से जुड़े questions। हर question के साथ chapter, topic, level और difficulty दी गई है।

MathematicsThe product of two numbers is (30240) and their HCF is (42). What will be their LCM?Class 10Real NumbersHCF and LCM using prime factorisationLevel 12HardMathematicsWhat is the LCM of (84), (126), and (198)?Class 10Real NumbersHCF and LCM using prime factorisationLevel 12HardMathematicsIf the prime factorisations of two numbers are (2^6\times3\times5^2) and (2^4\times3^3\times5\times11), what will be their HCF?Class 10Real NumbersHCF and LCM using prime factorisationLevel 13HardMathematicsA number (N) leaves remainder (0) when divided by (36), (54), and (90). What is the smallest possible value of (N)?Class 10Real NumbersHCF and LCM using prime factorisationLevel 11HardMathematicsIf (L) is the LCM of (2^3\times3^2) and (2^5\times3\times11), what will be the power of (11) in (L)?Class 10Real NumbersHCF and LCM using prime factorisationLevel 11HardMathematicsThe HCF of two numbers is (6), and the numbers are (6r), (6s). If (r=7) and (s=8), what is their LCM?Class 10Real NumbersHCF and LCM using prime factorisationLevel 11HardMathematicsIf (2^4\times3^2\times5) is the LCM and (2^2\times3) is the HCF, what is (\frac{\text{LCM}}{\text{HCF}})?Class 10Real NumbersHCF and LCM using prime factorisationLevel 11HardMathematicsIf the HCF of (75) and (125) is called (H) and their LCM is called (L), what is (L-H)?Class 10Real NumbersHCF and LCM using prime factorisationLevel 11HardMathematicsIf the HCF of two numbers is (20) and their product is (24000), what is their LCM?Class 10Real NumbersHCF and LCM using prime factorisationLevel 11HardMathematicsIf the HCF of two numbers is (28), their LCM is (840), and one number is (140), what is the other number?Class 10Real NumbersHCF and LCM using prime factorisationLevel 11HardMathematicsWhich option correctly gives the LCM of (54), (81), and (135)?Class 10Real NumbersHCF and LCM using prime factorisationLevel 11HardMathematicsWhich option correctly gives the HCF of (48), (72), and (108)?Class 10Real NumbersHCF and LCM using prime factorisationLevel 11HardMathematicsIf the HCF of two numbers is (2^2\times3) and their LCM is (2^5\times3^3\times5), what will be the power of (3) in their product?Class 10Real NumbersHCF and LCM using prime factorisationLevel 11HardMathematicsIf (a) and (b) are coprime, (a=2^2\times5), and (ab=420), what is (b)?Class 10Real NumbersHCF and LCM using prime factorisationLevel 11HardMathematicsA number is divisible by (2^4\times3^2\times5) and also by (2^3\times3^4\times7). What will be the power of (3) in the smallest such number?Class 10Real NumbersHCF and LCM using prime factorisationLevel 11HardMathematicsIf the HCF of (72), (90), and (150) is found, what will be the power of (3)?Class 10Real NumbersHCF and LCM using prime factorisationLevel 11HardMathematicsIf the HCF of (2^a\times3^2) and (2^5\times3^4) is (2^3\times3^2), what is correct about (a)?Class 10Real NumbersHCF and LCM using prime factorisationLevel 11HardMathematicsIf the HCF of two numbers is (21) and their LCM is (462), which pair is possible?Class 10Real NumbersHCF and LCM using prime factorisationLevel 11HardMathematicsWhich number will be a multiple of both (2^5\times3^2\times5) and (2^3\times3^4\times7)?Class 10Real NumbersHCF and LCM using prime factorisationLevel 11HardMathematicsIf the HCF of two numbers is (45) and their LCM is (1260), what is the correct statement about the existence of the two numbers?Class 10Real NumbersHCF and LCM using prime factorisationLevel 11Hard

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