Mathematics
Grade-4-
Easy
Question
The fractions that Adam chooses is
, John chooses is
, Ray chooses is
. The ones that choose equivalent fractions are
- Adam and John
- John and Ray
- Adam and Ray
- Adam, John and Ray
Hint:
To find out whether the pair of fraction is equivalent we have to do cross multiplication. For this we have to multiply the numerator of first fraction and the denominator of second, and numerator of second fraction to the denominator of first. If the products are equal the fractions are equivalent and vice versa.
The correct answer is: Adam and Ray
The fractions that Adam chooses is ![1 half](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABIAAAAjCAYAAACZ6FpfAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAXQ/cXWQAAAJFJREFUeNpjYMAP1IC4FogvMFAIFgNxGhD/Z6ASGDVo1KBBYdB/LHgUDCbwn0w8CgYLsAbiNUD8CYh/QaujaHIMOgjEkUDMA+VrAfFRqBjFQB6IL1HLyz+oYYgl1HsUAQ4gPgmNBLKBIBBvAGI3SgxRghqiQokhGkA8G4i5KDFEHIhXATELpYG7BeoimhZyWAEAI3M1I31CbrEAAABidEVYdE1hdGhNTAA8bWF0aCB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMTk5OC9NYXRoL01hdGhNTCI+PG1mcmFjPjxtbj4xPC9tbj48bW4+MjwvbW4+PC9tZnJhYz48L21hdGg+ND6jrQAAAABJRU5ErkJggg==)
John chooses is ![2 over 6](data:image/png;base64,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)
Ray chooses is ![3 over 6](data:image/png;base64,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)
for adam and john for adam and ray for john and ray
![1 half space a n d space 2 over 6 space space space space space space space space space space space space space space space space space space space space space space space space 1 half space a n d space 3 over 6 space space space space space space space space space space space space space space space space space space space space space space space space fraction numerator 2 over denominator 3 space end fraction space a n d space 3 over 6
1 cross times 6 space space space 2 cross times 2 space space space space space space space space space space space space space space space space space space space space space 1 cross times 6 space space space space 3 cross times 2 space space space space space space space space space space space space space space space space space space space space space space space 2 cross times 6 space space space 3 cross times 3
equals 6 space space space space space equals 4 space space space space space space space space space space space space space space space space space space space space space space space equals 6 space space space space equals 6 space space space space space space space space space space space space space space space space space space space space space space space space equals 12 space space equals 9](data:image/png;base64,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)
Therefore the ones who chose equivalent fraction are Adam and Ray.
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Mathematics
The decimal form and fractional form of the shaded portion in the figure is
![](data:image/png;base64,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)
The decimal form and fractional form of the shaded portion in the figure is
![](data:image/png;base64,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)
MathematicsGrade-4-
Mathematics
The decimal in the figure can be written in fraction as
![](data:image/png;base64,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)
The decimal in the figure can be written in fraction as
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAANcAAADZCAYAAACzd6XFAAAgAElEQVR4Ae19h1fU17Z//oas9da6yU005mp+FjQWQAVEelMUpAxd6SC9gwoiAoo06UPVJMaKBQvYxcTEElNue7mxRRM1dgGxIJrPW/t7nXmAg4E5x/zufXfPWscZZr5nu8/e53P2PmXv88b9+/fR3d0NfrEEWAL6S6D32TMQljo6OrTlDQLWjz/+iMbGRlTX1KCmtla8qNWoq6tTSo1aLU6PeFKrUV9fj9q6OuWzLD4bGhpQ+4K+ME21GuraWjQ2NCjvUtquVittJppS6PWRJclTKs2GBuk6byCdy9JPba2iF9I56UlK29VqVFZV4cCBA3jw4AE6Ozv/F1zPnz/HjpYWmP3hD8i3sUG2lZVwybezg+/EifAxMAB9lkFzlb095o8Zg/Bp05BrayuFZo6NDWzefRfJJiagz6J85lhbI83cHJZvv43llpZYYW0tTJPaGmFoCPsRI5AnSZakE+/x47FgzBiQXEXbTfWJpvPo0QiaPFkan9R2h1GjkEj6kSBL4jPLygp2772HLEtLZEugudLGBhEGBnC1t8fDx4/R1dX1v+B69uwZtu7ciQw7O/Q2NOBedbVw6WlsxK7YWOyIicHTxkZhesRTb1MT6hctwomMDDyqr5dCs7u2FrkuLvhHfj4e1NYK0+xSq3GluBjLHB1xu6ICnTU1wjSprV8sXYq8+fPxRJJ+SCebIyLQsHChIlcZOiealX5+OJiUJI1PanuJtze+X7UKD9RqYVner67GnaoqFHp44FZFBe5L0M/Dujp8m5GBYA8PdD18+DK4tu3ahUQrK9wpL8floiLhQoxvDA/HhrAwpZPJoHmnshLlPj7Yn5CAX8rKhHkknq6VliJzzhx8lZmJq6WlwjR/LinBX3NzkWJri4sFBfipuFiYJrX1QFISspyccFOSfgj4TYGBqPD2BslVhn6IZpGnJ3ZGR0vjk9qe7+aGM1lZuFpSIsznlaIiXCosxEoXF1woKFAGQtG2X1+7Fp/FxyOIwdV/4GBwMbgYXEVFygjLlkuOZ8GWiy1XPzeA3UJ2C0WtDLuFg8z5GFwMLgZXUZGyEsMLGrygIQoGXtDQYWl4tZBXC0WBRfUZXAwu7dyQl+J5Kf6lTWTe5+J9LlFLw/tcvImstTLUmXifi/e5RAcV3kTW4boyuPiEBh1VY3DxJjIff+LjT/88XsSrhbxaKGoRqD6vFupwuRhcDC4GVwfeoJATXi3k1UJRMPBqIa8W9pvA8mohrxaKDiq8WqjDdSWhMrgYXK8fXC0tSLW1RbdajRvl5cKlq7YWzdHR2LJ4sRLhK4NmN+V7CAjA0dRUJYJUBs27VVVYMW8e/pKTo0SoitK8XVmJc2vWIN3BQQm+pLmnKE2Klj2Wno4cZ2d0StIPRV1/EhoKtb8/SK6iPFJ9ornWxwf7EhKk8UltX6NS4c+5uUrIkSifFGx6vawMq9zc8HNpKW5K0A9FcZ9OTUWIp+fLkciUQ2PLjh3wMzBAe0QE2kJChMuxyEisdnJCvqMj2iMjhekRT+2LFyPd0hI1rq44LInPg2FhiDQ2xiYfHxwICxPmk2g0L1yI4KlTsS8oCPtDQ4VpUltrFizAYmNjHJUkS9LPSjs7LLGwUOQqS+fJ5uZYO2+eND6p7bFmZvjUxwekKxl87gsJQbSJCfYGBaFNgn4OhYej0dkZ3nPnvgyuX3/9FZs3b8bUceMQ6emJEDc34UJ05syaBSczM0SqVML0iCeiY2VkhAXW1gj38JBCM8zDAzMNDODr5IQwd3dhmqHu7giYNw/G48Yh2NUVoRJkSW11s7FR+IyQpB+i4zBzJqwMDaXqx2LaNMy3sIAsPqnts6ZMgY8k/VA/Cl6wAGYffoggV1dhfRM96jfudnZwsrNTsj+9dLZwy5YtyF21Sv+kbTpqHjp6FAcOH9bxi/5fffzppzj73Xf6E9BRM2/1avx0/bqOX/T7qrO7GxnLluHpr7/qR0BHrb/8/e9YmZen4xf9v9q5ezeaPvpIfwI6atY3NuLzL7/U8Yv+X1Wr1bh286b+BAbUfA5gbUUFep7TJzmvy1evIjw8XEmrphNc2dnZyv/U09MD0UKE2trasG/fPqk0161bh1OnTkmluXLlSly8eBFkwUXbTdsat2/fRlpampJotbe3V5gmNfbrr7/GihUrpLa7ublZyQNJREXbTfXppVarcezYMal8VlRU4PLly6DpiyifT58+xePHj1FSUqJYGVn6OXfuHEJDQ38bXE+ePIFoIem2trZi7969iqBF6VF9ejU1NeHkyZPSaBKgcnJycOHCBUV5onySsm7duqWAixJEkjJFaVJjz549C83gJ0pPI8tt27YpCTyJviyaNTU1OHr0qDT9EKHy8nIlaS0NXKJ8EjgfPXqE4uJiJQWaDP1QH/rhhx8YXAOVw+CqkwoEBlfny3kLac4le2Rky8WWa+BgNty/2XLpcCNJKAwuBtdwwTTweQYXg0s7F+A5F8+5XrlaOHD00OdvtlxpymqUjAkzyZIXNH4EL2i8sGIMLgaXPoPywDrsFrJbyG7hi60SXi3k1UItGHgpnpfiB1rL4f7N+1w6rCsJkcHF4BoumAY+z+BicGmtNXUOevEJjS4pJ2gYXAwuBteTJ8rZRD7+pAMMNNry2UJ55wDZcrHl0o64DK5/Ri0M9Pn1+ZvdQj64qwWWZp7Alostlz6DiaYOn4rX4RIyuDjk5N/6hIYmGI+O7IgWcjv279+vHN6lz6L0qD691q9fj9OnTyufZdGkYMlLly5JoUkBfXfu3EF6ejoePnyoHNkR5ZMY++abb7TBkqL0NLLcvn27NlhSFk0Klmxvb5ciSw2fFCx55coVZdtElE86+0kDNQVLdnd3S9PP+fPnERYWNkiw5ObNWL5iBSgw/REFlAkWorOvrQ179u2TSrNx3Tp8eeoUKEBblEeq/wzAipUrce7iRfT++qswzZ5nz3Dj9m2kpqeDwv2fPHsmTJPa+tXXXyv6kdVu0s/W5mbU1tdL1Q+F5B85dkyafqi9ZRUVuHj5spI2QVTnj3t70f34MYpKStBB+untFdYP9aF/nD+PEF2RyDTMbNq8GZPHjUOIlxcWursLl2AvL9iZm8N21izQZxk0ibdZxsZwtrFBkKenFJqBnp6YOnEi3J2cEOjhIUxzkYcHfObPx6Rx4+C/YAHob9G2U1vn2dpiqoEBglUqYXrED+nEytQUZkZGUnVuamgIR0tLaXwGqVSYOXUqPObMkSJLanuAmxumT5mi6EdUN1Sf+o2rnR0c7O1fTlBDrgylsw6cNg2nk5NxLC5OuJxKSUHhggVY4+KC0ykpwvSIpzOpqVhib49ab2+cSEqSQvNEYiJCTE2xJSgInycmCtM8npCAvZGR8DM2xsGYGLTHxwvT/DIpCQ2+vgiaORNfStRPrrOzkqvyjCT9kM6TbWxQ4emJk5L4/CIpCfFWVmgOCcFnCQnCsqR+dCQ2FtGzZ+NATAyOSdAP9aENKhX8XFzQ9ejRy5HI21pakGJjgwc1NaD0vKKlS61WEoJuiojAA7VamB7x011biwo/PxxITgYlYhTlkepTUtCMuXPxdXa2knRSlCYlmfxh9WrE2dmB7n66UVYmzOf96mocSUtDqpMTOiTqZ11ICEp9fBS5irab6pPOi7y80BIXh05JfFLbV3t64rucHFAuelE+f1m7VknWutLNDZeLi5VbVERpUh86lZyMYF1JQWkVRvZFDCSIDeHh+Dg0FHcoe88g6aSH8/3dykqUentjb3y8IpTh1B3sWRIsddqTy5Ypqa0He26o32vuRI62scH5ggL8JOFyNQLo/qQkJDk4gDLGDpWXVz1H+qkPDEShSgWS66ueHepvRHO1h4eSafmWJD6p7blubjiTlYWrEu/nWu7ignMFBcoAONT2DfYc9aHP4uMR5PE7XcTA4GJwDdYZh/M9g0uHVWJwMbiGA6LBnmVwMbi0bhW7hewWvpRDg+dcPOcazHoM9Xuec/GcS2tlqNPwggYvaAx18BjsOV7Q0OG6Mrh4tZC2SwYDzVC/Z3AxuPp1InLheCmel+K1nYL3uXifa6jWZLDnrhQV4VJhIXifa4C1YXAxuAYDzVC/Z3ANAJVGcAwuBpemL+j7zuBicGldYepEfPyJjz/16xB8QoNPaOhrXfrW4xMaOiwNg4vB1Rck+n5mcDG4tFabjz/x8Sc+/vRiQOATGnxCQ1+rqqn3u28iUwyXJp7rrqR4rnuvIZ6Lguf+1eO5bvaJ55IVJ0X60Wwik1w1HUXknWhq4rluS4rnorb/q8dzUR96dTxXSwvS7ezwpK4Otysrhcvj+no0x8Rga0QEHqvVuF1WJlye1Nai2s8PR1JT8aC2VphHaidFzy5zdsZ32dnooHYL8nmPkqmsXo0Ee3tcLyvDvaoqYT4pAvv4kiVInzMH3TU1wjxSGx+p1fg4JATlfn7oaWgQ5pFkSTqnyOa9cXF4KInPB9XVWOPpib/l5aGjulqYzzuVlaBo8Tw3N1wtLsad8nJheXZWVeFscjJCdEUiUyL5Ldu2wfidd5Bobo5oU1PhkmBuDhcDA7hOmYJkBwfE2tgIlxRHR9hPmADVhx8iftYsYR6pnXFmZjB9/30Em5sj3tZWmMc4W1tEWFjAeORILDYxQYyZmTCf1FbvyZNhMno0kuzthXkkXSTb28N58mTYjBkjTefUd6zHjIGHkZE0PhPt7WE1diwCjYwQK0GWMaamiDIxwewPPkC0tTXiJPTLBFtb+BsawtnODg+6u/vn0KAENZubm+H8wQf4xMcH9Z6ewuVjHx8kmJoiOz8frUeOYFdbm3BpPXoU8XFxWGZujvXe3sI8Ujub3N2hsrDAum3bsPfgQWEedx84gE27d8PFzAw1Li5oUKmE+aS2ZllawtfbW5os9x05gsz8fAQaG2ODJJ1T31lkZISCsjIQfSk6P3IEYYGBWGNnhyYvL2FZks7V8+djobMzdhw4gN379wvzuffQIdSuWwdPlUp33kJKUJNub48nDQ24U1UlXB41NGBbZKSSw07JECnpn0/Xr8ehuDg8qKsT5pHa2VlZieWBgbh5/74kDoHHz54h1c8P14qLlUQ6ovLsrqvDsaQk5GZlSeORCO07dAjl/v7oaWyUIsvHDQ2KW3jmm2+k8lldVIS/ZmUpyXlEZUnJZG4UF6M4OVkqj1evXkVERMQg4Nq1C4lWVooPKjKp1dSlifcnQUHY29qqNEKTq1vknQg1qtXYHREhLUHNtcJCZPj54dLVqyALLsIf1aWMrrc7OhCvUuFcbq60BDWt0dHISk+XKsvtu3f/M0GNpAUnWsSgBY32Eyek8lmal4dTqanSEtRcyM1FfmwsHvT0/D73c8mORGZwMbhEByqqTy8G14CNZAYXg4vB1YE3XkfeQgYXg4vBxeDiORfPuYTm2r95JzLPuXhBQ7MYpe87L2iE8mph387Dq4UqyDqexuBicPU7R8fgYnCJzg3ZLRywmqmxXgwuBheD68WeB28iy7twnDeReRNZu5JDG4oMLgaXxuvQ550S1PAJjSdPtKDSmG0GFx9/0gdQfeswuHQAiwDG4GJw9QWKPp8ZXAyufiualKSFD+7ywV1tp+DjT3z8SePOi7yTt8IHdwcsdTO4GFwioNLUZXANABb5wgwuBpcGICLv/zfA9SJBTU99vZyoVEpQExGBI+3tJB9pr9cViXyro0Maj4+fP1cika8XFUmLRG5/DZHIrRSJ7OeHp5Kiz5+8SFDzLx+JXFQkPRL52rVrCA8Pf/lsIUXgbt2xA/PGjcOGgAA0+PoKl48DApAwe7aSQ2Pf4cPY1doqXIhOHOXQsLLCekl8rvP2hqeFBZq2bMEeyqEhyCflZNjU0gLXWbNQ4+6ORgmy/CggAMttbeHn7Q1Zstx7+DCW5eUhaOZMbFi4UFjf1Gc+CQjAounTsZpyaEjUeWhgIArnzEGTn58UPmvd3REwbx6279+PFsqhIahzyr2iXrcOXt7eL4NLyf7U3Iypb7+N6FmzEG5qKlyizc0xd8IEzJ00CbHW1kpGJMqKJFIoU4/12LFw//BDLJbE52IzM0wfNQr+M2ciytJSiD9q22JLSwSbmcFwxAiEzpyJCAmyjJo1Cx6TJ2P6++8rGYtEZKipG2NtDcdJk2A5ZgxizM2F9U19hnRuMXo0XKZOBdHX/F8i79FWVjAfMwb+RkaINDMT5pP0EWZiAtM//Qlhs2cjUrBPUtuo36imTMEcW9uXsz8pwZItLVhib49njY24X1MjXHqbmrAzLg7bo6LwrKEB9ysrhcvzxkbUBgSgPSMDlAxFBp+P6uuRNX8+/rZypZITUJTPrupq0F5KkqMjbr3IiyjKJyUN+mLZMiyZOxfktovySPV7GxrwaVgYKgMC8HzdOimyJJ2X+fqiLTERTyXx+bi2FsVeXvjH6tWg/I2isuyoqcHd6mol1wdtcXRUVQnL86FajW/T0hCqUqHr4cP+qdVeRyQyX8TAFzHos8k7sA5fxKBjtZDBxeAaCBR9/mZwMbi0m+d8ywnfcsK3nLwYEPiWE77lRB+L2rfO737LCbuF7Bb27YD6fma3kN1CdguLikADquYKITqhoy+g+tZjcDG4tB2J51w85+I5F8+5tJff3ZV0+R1bLg/e5+rrdvCCBi9o9O0P+nzmBQ0drisJksHF4NIHUH3rMLgYXNp5IXUMcuE0dyKzW1jUTzZ9gTOUzwwuBle/DsTgcsG5ggJcKS7uJ5ehgGngMwwuBle/TsTgYnD16xDkvpR6e2NvfLy0myV5zsVzroGWaLh/s+Viy9VvoGLLxZarX4dgy+WAm5JOPjC4GFwMrqIi0BGg/UlJSHJgcA3XZRv4PAWyXiosxHKX3xNcLS1Is7UFRVWSMkULRY1ujYrC5shIPKytFaZH/Dyqq0Olnx8OJSeDIkpFeaT696urscTZGd+sWIG7VVXCNMkinC8oQLy9PegoFJ2xE+Wzs6YGx9LSkDZnDrok6uej0FCs9fFR5CrKI9UnnVPU8O74eDyQxCe1vcDTE39ZuRJ3KiuFZXmzrEzZ28x1c8NPJSWKJyDadupDZ1JSEOLp+fIJDU2CGl9DQxxLSUFrQoJwOZaaijw3N+TMnYujcXHYu3ixcDkWH48ka2uUeXjgYEyMMD3i6UBMDBbOmKEkvNkfHS1Msy0qCluDg6EyNsbuuDi0SZDl4ZQUVPn7w3/6dByKjRXmkdp9JC4OmY6OSLCzQ3tamrC+qc+QzmNtbLDG1RWHJfF5KCYGiy0ssCEsDAcSE4X5JH3Qgli4hQVaYmOF6VG7abCv9/KC9/z5L4OLEtRs3roV/+/NN6GaOBFuEyYIF89Jk2A2YgSsLSwQ6OcHP5VKuAT5+8N0xgw42dtjoY+PMD1/Ly+FztTJk+E2bx4CvL2l0PTy8IDByJFwGTcObgYGwrL0mDgRNqNGYYqBARb5+YH4FpUn6cTSwgJG77wDr0mThHmkPkN9x/CPf4SDnR0W+foK80jtpPYaT5oEp9Gj4S5BlqSPBRMm4MO33oIr9XMJNN0nToT1iBGwt7DAg8FyaKTa2KCrqgrXS0uFCyX+2BQSggNHjkjLB0iEPtmwAV9/841UmvmrVuHnq1el0ezq6UGSjw8u5+fjxtq1wrK8V1mpWKyczExpPBKh3QcOKFsbD6qrhXmkPtNZVYUilQpfnj0rlc+KNWvwdXo6bpFLJ9g3fyktxdWSEuS4uirz+V8k6OdORQVOJSUhWJdb2DdBDd2PS7vWooXmHhuCg7GvrU0RdE9PD0QLEVq3bh1OnTollebKlStx8eJFkAUX5ZFkeaezE/EqFc7n5SnzLlFZ0gphW0wMlmdkSG33jj17UOTlBQKvKI9UnzoZzY+Of/GFVD7X5ufjdFoarpWWCvP5U3ExfiwqQrarK86vWaPMu0Tb/ktZGT5PSECQx+90Kv51pbNuamrCyZMnFeWJpEnW1CVA5eTk4MKFC6C5p+Z7fd97e3txu6NDAde53FyQMgeuWA33b5pw8y0n8m45+f1XC3ftQqKVFe5I2kdhcHGueH0HqL71aBSVfcsJg0vHHV0kaLZcfG3rcC1/3+f//+xzseVit3CQI2J9O+erPt8uL1dyaLSfOCHNbWfLpUMp7BayW9jXvdP3M4OLwaVdCOEFDQ+w5epCR0eHUt7ouxTPCxpPtEDRZ7RlcDG4Xnv2J3YL2S3UZ3AaWIfdQnYLtdaOLRdbLrZcL5b6eRNZBTqV86pVwKH+xquFfEJDa2XIBWFwMbiGOngM9tzvHubPcy6ecw2cP+nzN8+5eM6ltYY85+I5F8+5eM6F7bt3o1DFbuFg7t5Qv2e3UMdZRZ5zMbgo3GSoIBrsOQYXg0vrutKgQi+2XL9jxl3KT0GBc5S4Q7RQMpG+wZJPnz6FaKEO0TdYUpQe1acXBUteunRJ+SxKk2LC7nZ1IcHLCxfy83G1tFRYlrcqKvoFS4ryqGm3JljyflWVMI/UXyj1Xd9gSVl8UrDkmfR0JbGMaL+kpEGXi4uVYMkLhYX4WYJ+bpSX40Ri4uDBklt37UKSpSXurV2LK2vWCJfba9diw6JFaD14UOm0vb/+CtFChNZ//DHOvAgjF6VH9emVm5eHH69ckcInUbz36BESKBI5Jwc/FxYKy/JmaSnaFi9G9tKlUnjUtHtnWxuKPD1xr6xMmEfqM3fWrkWBuzs+O31aKp9lq1fjdFISrhUVCfP505o1+LGgANnz5+P8qlX4SYJ+fikpwYnYWAS5u+tIUANg09atMHjzTfhNmACv8eOFi++ECbB49104WFsjfOFCBPn6CheiM9vEBC6Ojgj19xemRzwRHcPJk6FycUGIn58wTaIR4OUFg3ffhccHHwjLkXThM2EC7EeOxDQDA4RJlKWtlRWmv/02/CXpnPqO8VtvYa6DA8ICAoRlSfqh9ppMnox5778Pbwn9kuSpGjcO0/7wB3iOHStFP94TJsBp5Eg46EpQo6RW27kT/kZGOJ6Sgrb4eOHSnpqKfDc3rJwzB8diY7EvIkK4EJ0kKyuUubnhUHS0MD3i6WBUFBZOn46P/PxwYPFiYZpkYbYGBcHLyAh7YmOxPyFBWJZHkpNRTanVjI1xOCZGmEdq99HYWGQ6OCip1Y6npQnzSH2GdB5nY4NCFxcckcQn6Tlq9mx8GhaGg4mJUvjcFx+PCAsL7JakH0qt1ujjAx8Xl0GyP7W0INXWFt2Skjk+6JMUlJJFiiZepPoPXyQFPZicjPuSkoLeew1JQelqGplJQSkB6tH0dCUpaKdE/ax/kRSU5CpDP6RzTVJQWclLqe00j/uz5KSgKzVJQSsqhNtOfeh0SspvZ3+SFXKiZH8KD8fHoaFKVqDBljGH8z3niud01sPpL7qe/T8R5s/gslHSWsvK/sS54rOUfIO6ADOc7xhcOo5TkQDZcrHlGg6QdD3L4GJw9Ts1QPMhtlxsubSdgt1Cdgt1WY7hfkcDC91IciaLwcXgKinBX3NzEW3D4BoukHQ9z+DS4cax5WJw6QLLcL9jcDG4tBabzq6x5YpWLv0bLpB0Pc/gYnAxuIqKQN7Kag8PNEczuF5r3kJ2C9kt1GWJhvsdWy62XGy52HINHnKyTfJFDGy52HIN10rpep4tF1sutlxsudhyDRwdKf9BqpMTTi5bplwLOvD34f7Nq4W8oPHasz+xW8hu4XAHJl3Ps1vIbiG7hewWsls4cHRkt1ClRBsMlIs+f/M+12C54ltakGFrix61Wrl0nIImRcqT2lpsj4rCtshI9NTWCtHS8PG0rg41/v44mpaG7ro6UIYp0ULRs8vmzcOfV6xAZ1WVMJ/3KytxqaAAiQ4O+KWsDJRZSZRHihT+bMkSZMyZg4cS9fNJaCgq/PzwtLFRmEdq45OGBpT6+IDC6B9J4rO7pkZJXPr3/Hx01tQI80nZzSibVr67O66XliqXUGj6l77vXdXV+DolBSEqlY4ENb/+ii3NzTB97z0sc3JCip2dcFni5ARPIyN4GBpiqSSay+bMwZyJE+FvaIg0a2skW1oKlzQrK8wePRqRFhZIs7cXbjfRiLWywsxRo5AwezZSZPBobY1FRkaYNWYMSK4y9EM6WTB1KhzHjcMSW1thOZIuMmxsYD92LHymT5fDp709MpycYDd+PCJMTJBqZSWFzyQLC1iPHYtEW1ukyNC5gwOCjY0xz94eD7q70W9BgxLUbNy4Ee4qFbbt3o2Nzc3CZVtLC5YuX46MzExpNJv37EFkZCSSZ85E9YIFKHdxES6Vzs5YYGaG6o8+wpZdu4TbvXnHDjRt3ow5M2agxMkJFRJ4rFmwAGmmpvB0d5cmS9JzalYW/KZORZ2bm7AcSRe1bm7wnTIFKwoK5PG5Zw8W+fpihaUlKl1dpfBZ4ugIH0dHbNixA5t27BDWOaUlXFtdDXcPD3R2dvYHF13bunXrVqxatUrJNyfrn/b2dhw9elQWOYXOxvXrcTguDt319bhbXS1cuqqqkB0YiFsdHdL4fPL8OVL9/HC9uFhJpCPK58P6erQnJyNv+XJpPBKh1sOHUeHvj97GRmE5UhsVt9DXF199+61UPmuKivDXrCxQch5RWVIymZvFxShOTpbK47Vr1xAREaEbXFu2bEF2drbyH+pz1cvAOoryWluxd+9eqTQb1WrsjohQ5jP6TLoH1rlWWIgMPz9cunoVZMEHtmO4f/MtJ//6t5xcyM1FfmwsHvT0KFmgh6vjgc/THW8//PADQkNDGVx9Acbg+s+75YTBpePiBDKBbLkgbF1p5KXXf+pFDAwuBpd2Y5pOKbRGRyMrPV2qi83gYrdQO1Kz5WJw9XXp9flMqdXYcrHlYsv1wn0tzcvDqdRUaUlBGVwMLgYXg+uJ1m3ru0RJLlwrL8VDVjprnnOx5dICjcGlwrncXAaXDg+k7yD8W5+pH7FbOECIDC4G128BZyi/M7gGAIuExvVDYagAAArtSURBVOBicA0FPL/1DIOLwaV1h/n4Ex9/6ncqng7u8tlCPluoz75R3zq3y8uVpKDtJ04onstvWaWh/M6Wiy0XWy4K82dw8cHdvqMtH9zlg7tDsaCveoZPxetIokMgY3AxuF4FnKH8xuBicGldV+ow9OKDu7/jwd1/i0jkjz7C4dhYdFPSGwkJajorKv4ZidzZqXQ4Gf9oI5ELC3FPRoKa2lq0Jya+lkjkckpQU18vRZZP6uqUBDVnXkckcmYmOqqrhfmke7VvFBa+lkjkcF2RyBSBS6uFPv7+2HfgAHbt3StciE5Obi6yV66USjM+NhZZDg74JCQETYGBwuWjRYvgaWmJpo0bsXf/fuF272ltxaadO+Fibo46X1+sCwoS5nFDSAiynZzgo1JJleWynBwEm5lhU1iYMI+ki42hoVhkaoqC0lKpfIYtWoRiV1d8JEGW6wIDUe/ri4Xz5mH7vn3Y3doqrHPq67WNjfDy8lLyZ/RbiiefkbI/Tfuv/0KskREiDA2FS8z06XD+4APMGTMGsdOnC9MjnoiO9ahR8Jg4EdEzZyJy+nThQnRmvvsuAiZNwmIJbV9saIigyZNh/PbbCDc2xuIZM6Tw6DVpEma+8w6ijY2lyJL04zR6NKz/9CfEmZgI80i6iDUxgdX778Nl7FjESOKT2jt75EgsnDoVURJkSXxGTJ8OsxEjEDZ1qhRZRhkZQTV6NOZYWeHBw4cvJ6ihbE0Zdnbora9XXBlyZ0TK04YG7IiNRXNUFHobGoRoafh41tgI9cKFOJaejkfEZ3W1cKGcgJnz5yu3QXar1cJ8Um49WihJcnTEzfJydNTUCPP4uL4eJ5YuxRJnZzyRqJ9Pw8NR6e+PZ01NwjySLij/YZmvL9qSktAjic/HdXUo8vLC96tW4QHpR1Dn98m1rKrCKg8P3CgvB/2t6V/6vj+srcW36ekI1ZW3kDaR+Qohvoih7xaFPp854+5gGXf5fi6+5WSQFdWhAo3BxeDSBiFSp+Fc8ZwrfqiDx2DPUR/6LD6eL2IYKCAGF4NrYJ8Y7t8MrkFcHgYXg2u4YBr4PIOLwdXPHab5UX1goHKDCG2sDuww+vzNcy6ec/XrSGy52HLpM5D0rcOWiy1Xv0GFLZcLzhUU4EpxcT+59AXNUD8zuBhc/ToRg4vB1a9D0Nyg1Nsbe+Pjpd1ywm4hu4VDtVCDPceWiy1Xv4GKLRdbrn4dgi2Xg3JecbARdDjfM7gYXAyuoiLQLSf7k5KQ5MDgGs4AoutZuojhUmEhlrswuBhcDC7kurnhTFaWtIsYGFw65kjsFrLl0mWNhvMdWy4dwCIBMrgYXMMBkq5nGVwMrn7uMM+5/t3dwpYWpNjYoLO6GtfWrhUuFIG7efFibKSkHTU1wvSIpy61GpRQhSb3FE0qg8/blZVInzsXX2Vn41ZFhTBNim79x+rViLWzw+XiYmU/TpTPu1VVOJyaihQnJyUSV5Qe1Sf9NIWEoMTHR5GrLJqFKhV2xcUpEb4yaFLbKWr4m5wcZaVUlCbtSf1cWoqcBQvwY3ExrpeVCeuc+tCXyckI9vRE18Awf0pQs3XnToTNmIG/Z2XhTEaGcPnb8uWo9PZGmZsb/pqRgVNJScLlbxkZyHZ0xCeBgfguM1OYR2rnt5mZiJo9G7tDQ/F1Soowj18lJ+NIdDSCTEzwRVoazi5ZIsznnzMzsTEkBBFmZvguPV2YR9LFXzIyUOTigkx7e5BcZeiHaC61s0Odtzf+IonP79LSkGZri9aYGHy9dKmwLL+itmZkINHaGp/Hx+N0crJw279JTcV2b2/4z5//MrgoQc3mrVsx/s034WtgANX48cKF6FiMGAHrKVMQaG8PP2tr4RLk4ACz8eNh99578JbEp9f48Zj8xz/CzdwcAba2wjz629hAZWmJSW+9BY9x4+A1YYKwLKmtDqNGYcr772ORJFkSHasPP4Tp+PEIkkST9GwybhzsDQ2xyM5OWJbUZxba22P6mDGYN3q0FFlS3/YcOxaGI0fCl/qkjY0wn9RvnGfMgIO1NR50d+tIULNrFxKsrJQ9lQuFhRAtZH7XBwZid1sbngN4+PSpcCE69bW12Bkerph2UR6p/pWCAqT5+eH89et4KoFPyll4o6sLsSoV/jsnB5fogmtBeV4tLcWeqCgsy8iQKkvK+KWur5dKs0qtxuFjx6TRfAagOC8PXyQnK262qCwvFhbiHzk5yI2NRUdvLx739gr3y14A31+4gNCwMN254ilBTZK1Ne5VVCi3IdJ1oyLlTkUFNgQHo3X/fiXP5tOnTyFaiFBTbS32RkYq/rcIf5q6vxQVYYm/Py5fvy6FT3Kx73Z1IcHLCxfy8pS9Gc3/pe/7rfJy7I+JwfKMDCk8kh7o1bx9O+rr66XSVKvVaG9vl0pzbX4+zqSl4XppqVCfJPn/XFyMS3l5WBUXh4e9vaDkTDL65fnz5xEaGjo4uBKtrHCnvLzfSpWu5cyhfEcd4pOgIOxtbVUEPZSc27/1DBFqVKuxOyJC2sHd/+Rc8du2bUNdXZ1U/dTU1ODo0aNSaf7bX9sqO7Uag+tf/2ZJBtfvlCuewfWfd/kdg4vBpb2dg93CdKnuFoOLwcXgKitDa3Q0stIZXEOZ77/qGTr+dCE3F/mxsXjQw+BicDG4cCo1VdqpeAbXIPcs82ohtIPNb62uvup38i/ZLWTLpe1MPOdit/BVLt9QfmO3UIfVolGYwcXgGgqAXvUMg4vB1W8jn0JOeEGD51zaTsGbyLyJ/Ko531B/I2+FT2gMCHBkcDG4hgqgVz3H4BoALPJ5GVwMrleBZqi/MbgYXNoVzd7eXtzu6EC8isE1VAC96jkGF4OLwfViNZdPxXfqDpbkkJPnWpC8ajR91W9suTjkpKurCx0dHUp5gwLGNKfi71ZUKNeq0NUqIoXSJVOw5L62NrLs6OnpES5Eh05o7ImMBCWCEeFPU/c6BUv6+eHHa9dA6Q5E+SRZ3unsVNzC83l5+LmkRJjPm+XlaIuJ0Z4tFOWR6tOrublZG88liyZZrmPHjin0ZdGk1cLTaWnKhfAaven7TgGTF/PylLOF3U+fggZDUT6psefOndMdLEnRs1t27kSShQW6KyrwC2UtEixdFRXYFBiIA4cOKYKW9c/6+nq0hYfjXnm5MI/UxjuFhVji64trd+7IYlE5EJrg6Ykrubm4WVIizGdHeTkORUUh+0UksixGd+7cicbGRlnkFDoUfPn5559LpVm+ahW+SUnB7dJSYVneoGjk3Fysjo0FpRCQ9bpy5QqCg4N1RyJTOL7V2LFIsrVFrLW1cCE6HtOmwT8gAMuzs7F06VLhkp2dDTdXV/gaGSHBxkaYR2pnvJUVrA0NEZ+UhMzMTGEely1bhpT0dFhMm4bo2bMRJ0GWiTY28Dc2hp21tTRZLl++HD4+PliwYAFIrjL0QzSJXlBQEOizDJpZ2dmY5+CAkJkzES9B56SPGHNzOM6ahYxly6TwSP0mKioKgYGB6B6YoIZ8xBu//ILTZ8/i+KlT+Pz0aeHy2enTOHn2LL744gslp8Lx48chWig3w8mTJ/HlV1+B6Mvi88zZs/j8s8+k8fnZ8eNQaJ45I4VPaiu1+fSZM9J4JFl++eWXijzps6huqD7ROXXqlHSdnzp9Gick6vzzM2dw+quvpLRZ0256//777xXLpZlv0fsb9+/fV1Y4yPd81WSdf3vC8hnkaBr3jSd49OiRdiFDA7D/ARnUWprnJY0fAAAAAElFTkSuQmCC)
MathematicsGrade-4-
Mathematics
Convert the fraction
into decimal.
Convert the fraction
into decimal.
MathematicsGrade-4-
Mathematics
The figure that shows the decimal number 0.78 is
The figure that shows the decimal number 0.78 is
MathematicsGrade-4-
Mathematics
The decimal form and fractional form of the shaded portion in the figure is
![](data:image/png;base64,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)
The decimal form and fractional form of the shaded portion in the figure is
![](data:image/png;base64,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)
MathematicsGrade-4-
Mathematics
The weights of the students during the health camp in the school are measured. The weights are as follows:
Sarah – 42.8 kg
Caroline – 45.7 kg
Catherine – 36.4 kg
Sam – 41.8 kg
If the weight below 42.5 is considered as underweight, then the number of students in the underweight category is/are
The weights of the students during the health camp in the school are measured. The weights are as follows:
Sarah – 42.8 kg
Caroline – 45.7 kg
Catherine – 36.4 kg
Sam – 41.8 kg
If the weight below 42.5 is considered as underweight, then the number of students in the underweight category is/are
MathematicsGrade-4-
Mathematics
The height of Jacob, Rafael, James and Robert is 5 feet 3 inches, 5 feet 6 inches, 158 cm and 1.60 mts respectively. If they are arranged in the increasing order, then the third person from the starting will be
The height of Jacob, Rafael, James and Robert is 5 feet 3 inches, 5 feet 6 inches, 158 cm and 1.60 mts respectively. If they are arranged in the increasing order, then the third person from the starting will be
MathematicsGrade-4-
Mathematics
The fractions that are equivalent are
The fractions that are equivalent are
MathematicsGrade-4-
Mathematics
A pizza is cut into 8 slices of equal area. The number of slices to make half of the pizza is
A pizza is cut into 8 slices of equal area. The number of slices to make half of the pizza is
MathematicsGrade-4-
Mathematics
The figure that shows the decimal 2.5 is
The figure that shows the decimal 2.5 is
MathematicsGrade-4-
Mathematics
A teacher asked the students to choose a number.
John says, “I choose 0.25”
Justin says, “I choose 2.5”
Mark says, “I choose 0.725”
Sarah says, “I choose 5.2”
Among the students, the one that gave the equivalent value of the fraction of
is
A teacher asked the students to choose a number.
John says, “I choose 0.25”
Justin says, “I choose 2.5”
Mark says, “I choose 0.725”
Sarah says, “I choose 5.2”
Among the students, the one that gave the equivalent value of the fraction of
is
MathematicsGrade-4-
MathematicsVideo
The decimal in the figure can be written in fraction as
![](data:image/png;base64,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)
The decimal in the figure can be written in fraction as
![](data:image/png;base64,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)
MathematicsGrade-4-