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Lcm

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

MathematicsWhat is the smallest number that leaves remainder (13) when divided by (42), (56), and (70)?Class 10Real NumbersHCF and LCM using prime factorisationLevel 10Expert MathematicsIf (a=2^5\times3^3\times7) and (b=2^2\times3^5\times5\times7^2), what is the value of (\frac{\text{LCM}}{\text{HCF}})?Class 10Real NumbersHCF and LCM using prime factorisationLevel 10Expert MathematicsThe prime factorisations of three numbers are (2^3\times3^2\times11), (2^5\times3\times5), and (2^2\times3^4\times7). What will be their LCM?Class 10Real NumbersHCF and LCM using prime factorisationLevel 10Expert MathematicsIf the LCM of (48), (75), and (125) is found, what will be the power of (5) in it?Class 10Real NumbersHCF and LCM using prime factorisationLevel 13Hard MathematicsIf (L) is the LCM of (2^4\times3\times5^2) and (2^2\times3^3\times5), what will be the power of (3) in (L)?Class 10Real NumbersHCF and LCM using prime factorisationLevel 13Hard MathematicsIf the LCM of (2^a\times3^3\times5) and (2^4\times3^2\times5^2) is (2^6\times3^3\times5^2), which value of (a) is possible?Class 10Real NumbersHCF and LCM using prime factorisationLevel 13Hard MathematicsA number leaves remainder (11) when divided by (32), (48), and (72). Which is the smallest such number?Class 10Real NumbersHCF and LCM using prime factorisationLevel 13Hard MathematicsIf (L) is the LCM of (108), (162), and (270), what is the value of (L)?Class 10Real NumbersHCF and LCM using prime factorisationLevel 13Hard MathematicsIf (L) is the LCM and (H) is the HCF of (2^7\times3^2\times5) and (2^5\times3^4\times5^3), what will be the powers of (5) in (L) and (H) respectively?Class 10Real NumbersHCF and LCM using prime factorisationLevel 13Hard MathematicsWhich number will surely be a multiple of both (2^6\times3\times5) and (2^4\times3^3\times7)?Class 10Real NumbersHCF and LCM using prime factorisationLevel 13Hard MathematicsIf the LCM of (44), (77), and (121) is found, what will be the power of (11) in it?Class 10Real NumbersHCF and LCM using prime factorisationLevel 13Hard MathematicsWhich is the smallest number exactly divisible by (36), (100), and (150)?Class 10Real NumbersHCF and LCM using prime factorisationLevel 13Hard MathematicsWhat is the smallest number exactly divisible by (36), (100), and (150)?Class 10Real NumbersHCF and LCM using prime factorisationLevel 13Hard MathematicsIf the LCM of (66), (88), and (121) is found, how many distinct prime factors will it have?Class 10Real NumbersHCF and LCM using prime factorisationLevel 13Hard MathematicsIf (A=2^6\times3\times5^2) and (B=2^4\times3^3\times5), what will be the power of (2) in their LCM?Class 10Real NumbersHCF and LCM using prime factorisationLevel 13Hard MathematicsIf a number is divisible by both (2^5\times3^2\times7) and (2^3\times3^5\times11), what will be the power of (3) in the smallest such number?Class 10Real NumbersHCF and LCM using prime factorisationLevel 13Hard MathematicsIf (176=2^4\times11) and (264=2^3\times3\times11), what is the sum of their HCF and LCM?Class 10Real NumbersHCF and LCM using prime factorisationLevel 13Hard MathematicsWhat is the smallest number that leaves remainder (9) when divided by (28), (42), and (56)?Class 10Real NumbersHCF and LCM using prime factorisationLevel 13Hard MathematicsIf (m=2^3\times3^a\times7) and (n=2^5\times3^2\times5^2\times7^b) have LCM (2^5\times3^4\times5^2\times7^3), which values are correct?Class 10Real NumbersHCF and LCM using prime factorisationLevel 13Hard MathematicsThree machines give signals at intervals of (16), (24), and (40) minutes respectively. If they signal together now, after how many minutes will they signal together again?Class 10Real NumbersHCF and LCM using prime factorisationLevel 13Hard