Maths-
General
Easy
Question
Find the least common multiple of 9 and 10.
- 80
- 70
- 90
- 100
The correct answer is: 90
![](data:image/png;base64,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)
LCM of 9 and 10 = 3 × 3 × 2 × 5 = 90
Related Questions to study
Maths-
There are two circle with same centre O. The radius of larger circle is 4cm and that of the smaller circle is 2cm.
Find area of the shaded region.
![](data:image/png;base64,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)
There are two circle with same centre O. The radius of larger circle is 4cm and that of the smaller circle is 2cm.
Find area of the shaded region.
![](data:image/png;base64,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)
Maths-General
Maths-
Write 5 in roman numbers
For such questions, we should know different number system.
Write 5 in roman numbers
Maths-General
For such questions, we should know different number system.
Maths-
Is 4/16 is equivalent to
Is 4/16 is equivalent to
Maths-General
Maths-
Which of the following is a roman number
Which of the following is a roman number
Maths-General
Maths-
In which quadrant does the point (-2,-5)lies
In which quadrant does the point (-2,-5)lies
Maths-General
Maths-
Himani’s father is 57years old. He is 5years older than four times Himani’s age. Find how old is Himanshi?
Himani’s father is 57years old. He is 5years older than four times Himani’s age. Find how old is Himanshi?
Maths-General
Maths-
Find x, if x, 4, 9, 12 are in proportion.
Find x, if x, 4, 9, 12 are in proportion.
Maths-General
Maths-
2/7 x 3/8
2/7 x 3/8
Maths-General
Maths-
If 8'C represents 8'C above freezing point, then what will 16'C below freezing point represent?
For such questions, we should check if the temperature is below or above freezing point. Warm temperature are postive. Cold temperatures are negative.
If 8'C represents 8'C above freezing point, then what will 16'C below freezing point represent?
Maths-General
For such questions, we should check if the temperature is below or above freezing point. Warm temperature are postive. Cold temperatures are negative.
Maths-
Find the area of the triangle whose base and height are 16cm and 8cm.
![](data:image/png;base64,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)
Find the area of the triangle whose base and height are 16cm and 8cm.
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAANoAAAC+CAYAAABTeBGXAAATzElEQVR4nO3d6z8V6/sH8I/OKkUpRE7lUORQiE6KoiiVVOt+tF/fR/tv2o9+3we91iyVSpQOVAiJiJDIKVFRqBBRfg/67nvPjF1hrTX3zFrX+9G+2pm5Yn1mbjP33OMyMzMzA0KIXS0S3QAhzoCCRogGKGiEaICCRogGKGiEaICCRogGlohugCzMq1ev8N///hcuLi74448/4O/vL7ol8gt0RjOoCxcuoLW1FU8HVuDChQui2yG/QUEzoDt37qCpqQkAMLEuBk1NTbhz547grsivUNAM5sOHD5AkadafS5KEDx8+COiIzAUFzWAsFgsmJycBAAEBAfzPJycnYbFYRLVFfoOCZiCPHj1CRUUFrxljcHFx4XVFRQUePXokojXyGxQ0g5ienlYMGQ8fPoyoqCj+33+TJAnT09Oa90d+jYJmEGazGYODgwAADw8PMMb4/2OMwcPDAwAwODgIs9kspEfycxQ0A2hpacGtW7d4zRiDq6srr11dXRXBu3XrFlpaWjTtkfwaBc0A5GeohIQE7Nu3b9bf2bdvHxISEv71a4h4FDSdu3btGjo7OwEAixcvVpy51BhjWLx4MQCgs7MT165d06RH8nsUNB3r7e3FxYsXec0Yg5eX10//vpeXlyKIFy9eRG9vr117JHNDQdMx+X2x8PBwZGRk/PZrMjIyEB4e/q/bIOJQ0HSqpKQE9fX1vP7VkFFN/nfr6+tRUlJi097I/FHQdOjjx4+KM1FWVhZCQkLm/PUhISHIysritcViwcePH23aI5kfCpoOWSwWjI2NAQB8fX1hMpnmvQ2TyQRfX18AwNjYGA0hBaOg6UxtbS1KS0t5PZ8ho5r8a0tLS1FbW2tVb2ThKGg6MjMzo5hmdfDgQezcuXPB29u5cycOHjzIa0mSQMt4ikFB0xFJkvDmzRsAgJubm1Vns78xxuDm5gYAePPmzb8+YkPsj4KmE21tbSgsLOS1PCDWUAe2sLAQbW1tVm+XzA8FTSfkU6bUQz5rqYegND1LexQ0HVCfZWwxZFSTb1N99iT2R0ETTP17k/yyvC2pbxPIfx8k9kdBE8xisfArgVu3blXcaLa1rKwsbN26FcCPK5x0b007FDSBysrKUFNTw2t7DBnV5PuoqalBWVmZ3fdJKGjCjI+PK4aMGRkZ2LZtm933u23bNsXkZEmSMD4+bvf9OjsKmiBms5nPP1Q/3mJv8sdtPn78SFchNUBBE+Dp06e4d+8er+UPbGpB/QDpvXv38PTpU83274woaALIh4zqJQi0ol4SgWaM2BcFTWPyp57Vi+poTb7Ij/ppbmJbFDQNdXR0KNbxkC8TJ4J62bpr166ho6NDWD+OjIKmIfl9q6ioKMXCp6LIF2IFaOkDe6GgaeT27dtobm7mtcgho5q8l+bmZty+fVtgN46JgqaB9+/fKy6h5+TkKF5QIVpAQABycnJ4bTab8f79e4EdOR4KmgYkScLU1BQAIDAwENnZ2YI7mi07OxuBgYEAgKmpKboKaWMUNDurrKxEVVUVr/U0ZFST91ZVVYXKykqB3TgWCpodff36VXFmSEtLw44dOwR29Gs7duxAWloaryVJwtevXwV25DgoaHZkNpv5WzjXr1+v67PZ3xhjWL9+PYAfbxel6Vm2QUGzE/V7pRljWL58ucCO5mb58uWKA4L8fdlk4ShodiIfMiYmJmLPnj0Cu5mfPXv2IDExkdd0YcR6FDQ7uHLlCrq6ugAAS5cuNcSQUY0xhqVLlwIAurq6cOXKFcEdGRsFzcZ6enpw+fJlXjPGsGHDBoEdLcyGDRsUB4jLly+jp6dHYEfGRkGzMfkUpu3bt+Po0aMCu7HO0aNHsX37dl7T9KyFo6DZUHFxMRoaGnhtxCGjmvzf0NDQgOLiYoHdGBcFzUZGRkYUFw1OnTqFLVu2COzINrZs2YJTp07xWpIkjIyMCOzImChoNiJJEr58+QIA8PPzw7lz5wR3ZDvnzp2Dn58fAODLly90FXIBKGg28PjxY5SXl/PaEYaMavJ/U3l5OR4/fiywG+OhoFnp27dviiN8SkoKYmNjBXZkH7GxsUhJSeG1JEn49u2bwI6MhYJmJUmS8O7dOwDA2rVrHfJs9jfGGNauXQsAePfuHQ0h54GCZoXW1lbcvHmT1yaTCatWrRLYkX2tWrVKsaz4zZs30draKrAj46CgWUF+RI+Li0NycrLAbrSRnJyMuLg4XtNZbW4oaAtUUFCA9vZ2AICLi4tDDxnVGGNwcXEBALS3t6OgoEBwR/pHQVuA/v5+xZGcMQYfHx+BHWnLx8dHcWCRJAn9/f0CO9I/CtoCyEMWGhqK48ePC+xGjOPHjyM0NJTXNIT8NQraPD148ABPnjzhtTMNGdXk//YnT57gwYMHArvRNwraPIyOjiqO3MePH0dYWJjAjsQKCwtTnM0lScLo6KjAjvSLgjYPZrMZnz9/BgB4e3s79dnsb4wxeHt7AwA+f/5MSx/8BAVtjurq6hRDI/mVN2emvuL64MED1NXVCexInyhocyQfMh44cADx8fECu9GX+Ph4HDhwgNd0YWQ2Ctoc5Obmoq+vD8CP2RE0ZJyNMcZnxfT19SE3N1dwR/pCQfuN9vZ25Ofn89pkMvH5fuQfa9euVUzPys/P5zf0CQXtt+SP78fExCA1NVVgN/qWmpqKmJgYXtPSB/+goP1CUVERnj9/zmsaMv6e/Hv0/PlzFBUVCexGPyhoPzEwMKC4VH3u3Dls3rxZYEfGsHnzZsXT5WazGQMDAwI70gcK2k/IH2wMDg5WrJtBfu3UqVMIDg4GMPvBWGdFQfsXDx8+RHV1Na9pyDh/8u9ZdXU1Hj58KLAb8ShoKhMTE4oj8NGjRxERESGwI2OKiIhQrGkpSRImJiYEdiQWBU3FbDZjeHgYAODp6UlnMyswxuDp6QkAGB4edurpWRQ0mcbGRsUCofL158n8qd87UFxcjMbGRoEdiUNBk5EPGffs2YOkpCSB3TiGpKQkxZt0nPXCCAXtf/Ly8vhLHNTvCCPWkb8brqenB3l5eYI70h4FDUB3d7fih28ymfhbL4n11q9fr5ielZeXh+7uboEdaY+CBuVwJjIyEunp6QK7cUzp6emIjIzktbMNIZ0+aHfu3MGzZ894TUNG+5F/b589e6Z49bCjc+qgDQ0NKY6s2dnZCAoKEtiRYwsKCkJ2djavJUnC0NCQwI6049RBM5vNmJycBAD4+/sjJydHcEeOLycnB/7+/gCAyclJp7m35rRBe/ToESorK3lNQ0btyL/XlZWVePTokcButOGUQZuamlI8K3X48GFER0cL7Mi5REdH4/Dhw7y2WCyYmpoS2JH9OWXQLBYLf3TD3d2dzmYCMMbg7u4O4McjSY7+kKjTBa2lpUXxMCJjDK6urgI7ck6urq6KA1xRURFaWloEdmRfThc0+VXGhIQE7N+/X2A3zm3//v1ISEjgtSPfW3OqoOXn56OjowMAsGjRIhoy6gBjDIsW/fgYdnR0KBZCciROE7TXr18rlkBjjMHLy0tgRwQAvLy8FAe83NxcvH79WmBH9uE0QZMPS8LDw5GZmSmwGyKXmZmJ8PBwXjviENIpgnbv3j3U19fzmoaM+iP/mdTX1+PevXsCu7E9hw/ap0+fFJeOs7KyEBISIrAj8m9CQkKQlZXFa4vFgk+fPgnsyLYcPmjyVwlt2rRJ8bgG0ReTyYRNmzYBmP2KLKNz6KDV1taitLSU1zRk1D/5z6i0tBS1tbUCu7Edhw3azMyM4oh48OBB7Nq1S2BHZC527dqFgwcP8lqSJMzMzAjsyDYcNmgWiwVv3rwBAKxevZrOZgbCGMPq1asBAG/evHGI6VkOGbS2tjYUFBTwmjEGNzc3gR2R+XBzc1McGAsKCtDW1iawI+s5ZNDkQ8adO3fi0KFDArshC3Ho0CHs3LmT10a/MOJwQSssLMSLFy94TUNG45L/7F68eIHCwkKB3VjHoYL29u1bxZHv/Pnz8PX1FdgRsYavry/Onz/Pa0mS8PbtW4EdLZxDBU1+hWrr1q04efKk4I6ItU6ePImtW7cCmH0l2UgcJmhlZWWoqanhNQ0ZHYf8Z1lTU4OysjKB3SyMQwRtbGxMcQk4IyMD27ZtE9gRsaVt27YhIyOD1xaLBWNjYwI7mj+HCJrFYsHIyAgAYOPGjTTNygGZTCZs3LgRADAyMmK4e2uGD1pDQwNKSkp4zRjDkiVLBHZE7GHJkiWKIWRJSQkaGhoEdjQ/hg+afF3Affv2Yffu3QK7Ifa0e/du7Nu3j9dGWhPS0EG7dOkSent7AQArVqygCyBOgDGGFStWAAB6e3tx6dIlwR3NjWGD1tnZiatXr/KaMQYPDw+BHREteHh4KA6oV69eRWdnp8CO5sawQZPfT4mKisKRI0cEdkO0dOTIEURFRfHaCPfWDBm0W7duobm5mdc0ZHQ+8p95c3Mzbt26JbCb3zNc0N6/f6+4tHvmzBkEBAQI7IiIEBAQgDNnzvDaYrHg/fv3Ajv6NcMFTZIkfP36FQAQGBio+GYT53LmzBkEBgYCAL5+/arrIaShglZVVYWqqipe05CRyD8D6s+HnhgmaJOTk4ojVlpaGnbs2CGwI6IHO3bsQFpaGq8lSeLvvNMTwwRNPgZft24dTbMinMlkwrp16wDM/h1eLwwRtKamJty+fZvX8puWhKgnK9y+fRtNTU0CO5rNEEGTDxkTExOxd+9egd0QPdq7dy8SExN5rbcLI7oP2tWrV9HV1QVg9sRSQuTkE8q7uroUM4dE03XQXr16pZjLxhjDhg0bBHZE9GzDhg2KA/GlS5fw6tUrgR39Q9dBk5/+t2/fjmPHjgnshhjBsWPHsH37dl7rZQip26AVFxcrnjeiISOZK/lnpaGhAcXFxQK7+UGXQVM/QXvy5Els2bJFYEfESLZs2aJYmEn+BL4ougyaJEkYHx8HAPj5+SmWHCNkLs6fPw8/Pz8AwPj4uPAhpO6CVlNTg/Lycl7TkJEslPyzU15erlglTWu6Ctr3798Vj6enpKQgNjZWYEfEyGJjY5GSksJrs9mM79+/C+lFV0GTJAnv3r0DAKxZs4amWRGrmUwmrFmzBgDw7t07YUNI3QSttbUVN27c4LX81T2ELJT6lV03btxAa2ur5n3oJmjyI01cXBySk5MFdkMcSXJyMuLi4ngt4qymi6Bdv34d7e3tvKYLIMTW5J+p9vZ2XL9+XdP9Cw9af3+/4p4ZYww+Pj4COyKOyMfHRxE2i8WC/v5+zfYvPGjykIWGhuLEiRMCuyGO7MSJEwgNDeW1ls+tCQ1aaWkpamtreU1DRmJv8s9YbW0tSktLNdmvsKCNjo4qfinNzMxEWFiYqHaIkwgLC0NmZiavJUnC6Oio3fcrLGiSJOHTp08AAG9vbzqbEc0wxuDt7Q0A+PTpkyZXIYUErb6+Hvfv3+c1YwyLFgn/dZE4iUWLFikO7Pfv30d9fb1992nXrf+EfJrV/v37ER8fL6IN4sTi4+Oxf/9+Xtv7zTSaBy03Nxd9fX0AgJUrV9KQkQjDGMPKlSsBAH19fcjNzbXbvjQN2suXL5Gfn89rxhjc3d21bIEQzt3dXXGgz8/Px8uXL+2yL02DJr9vERMTg9TUVC13T8gsqampiImJ4bW97q1pFrSioiK0tLTwmoaMRC/kn8WWlhYUFRXZfB+aBG1gYEBxCfXs2bPYvHmzFrsm5Lc2b96Ms2fP8lqSJAwMDNh0H5oETZIkTE9PAwCCg4Nx+vRpLXZLyJydPn0awcHBAIDp6Wmb31uze9AqKipQXV3NaxoyEr2Sfzarq6tRUVFhs23bNWgTExOKI0N6ejoiIiLsuUtCFiwiIgLp6em8liQJExMTNtm2XYMmSRKGhoYAAJ6ennQ2I7rHGIOnpycAYGhoyGZDSLsFrbGxEXfv3uU1YwzLli2z1+4IsYlly5YpTgh3795FY2Oj1du1W9DkR4KkpCQkJSXZa1eE2JT682qLs5pdgpaXl4eenh4As48QhBiBfATW09ODvLw8q7Zn86B1d3crmpKPeQkxCvU1hby8PHR3dy94ezYPmnwKS2RkpOIqDiFGkp6ejsjISF5bMz3LpkFT/+JIQ0ZidPLPsPoC33zYLGjDw8OKXxpPnz6NoKAgW22eECGCgoIUM5kkScLw8PC8t2OzoJnNZn5zz9/fXzF3jBAjO3v2LPz9/QH8mISxkIdEbRI09XQVGjISRyP/TKunFc6F1UGbnp5WJDw1NRXR0dHWbpYQXYmOjlY8P2k2m/lE+bmwOmiSJGFwcBDA7CdWCXEk8hUBBgcH53Uj26qgqR+Sk6/BQIijUa9xo36Y+VesCpr8voJ6VSFCHJF61ba53ltbcNDkC5mo18kjxJHJ1yFVLzj1MwsKmnppLvnKr4Q4OvXK2vIlFH9mQUGT/xIYHh6uWMucEGeQmZmJ8PBwXv/uwsi8g3b//n3U1dXxmoaMxFnJP/t1dXWKZe7V5hU09QsBTpw4gZCQkAW0SIjxhYSEKN7nJ39xi5rLzMzMzFw3/Ndff2n2PikyNx9D/oO17f8nug3yP8nJyfjzzz9n/fm8zmgvXrywWUPENlYMPRXdApH5WUbmFTS6T6Y/yz/Y93VDZH5+lpF5DR0JIQtDb/8jRAMUNEI0QEEjRAMUNEI0QEEjRAMUNEI0QEEjRAMUNEI0QEEjRAMUNEI0QEEjRAMUNEI0QEEjRAMUNEI0QEEjRAMUNEI0QEEjRAMUNEI0QEEjRAMUNEI0QEEjRAMUNEI08P9PasM2pxUHnAAAAABJRU5ErkJggg==)
Maths-General
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What is prime factorization of 28
What is prime factorization of 28
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convert 17 into roman numerals.
convert 17 into roman numerals.
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GCF of 28 and 54
GCF of 28 and 54
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Find the range of the following data: 2,8,3,9,1,0
Find the range of the following data: 2,8,3,9,1,0
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What is the lowest term of 24/40
What is the lowest term of 24/40
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