Biology
Grade-10
Easy
Question
Pick the odd one out.
- Oxygen
- Water
- Sunlight
- Pollution
Hint:
The man made phenomenon that is making life miserable.
The correct answer is: Pollution
- Oxygen, water and sunlight are all naturally present in the environment
- Pollution is the artificial or man made phenomenon that disturbs life
- Pollution is the introduction of unwanted materials into the environment that are undesirable
- Pollution can be broadly classified into air, water and land pollution
Related Questions to study
Biology
Match the following with correct response:
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAakAAAB6CAYAAAAF8axuAAAca0lEQVR4nO2dvW7jvNLHRy/OBTz1IggMURdwTpNiYadIYfkCUtipVBmQ6oXdpEwjIbUNpHIVq8gFWC5SxEaKNOdcgCUYQbC3obfYh3xImvqw15sou/8fYGwkfo0ozgw5pNdWnuc5AQAAAA3k/z5aAAAAAKAIOCkAAACN5V/8j//85z/0v//97yNlAQAA8Afz73//m/773/8q9yy+J2VZFmF7CgAAwEdh8kMI9wEAAGgscFIAAAAaC5wUAACAxgInBQAAoLHUdlJRFFEQBJX5siwjy7IOFiiKIur1egeXbyK/4zOB34P1ek2O4xwt30fD7U+WZURE1Ov1KIqiD5YK/Ay1ndR4PKZv374p93q9HlmWRev1WtyzbZtc16U4jo8n5R44jvNhbRPtKsmvwnGcWpMGAMq4ubmhm5ubynztdpuISNH1ukRR9FMT1/fCNJmEnn08tZxUHMfEGCPbtonox0C1LIuur6+N+T3Po9lsdjwpwQ6bzYYmk8lHiwE+MVmWUZIkdHZ2Viv/cDik+/v7vdsZjUaf9ust0LOPp5aTenp6om63K67b7TbleS5mVzpnZ2eUJIlxNcHDBnEck2VZZFmWMRQWBIFI11dGjuOINHmGZlkWpWlKg8FAKcdXN6b29LQ4jo0zqiAIKAgCkd8k/3q9JsYYERExxnZWVHWfqUo+ot0whpwH4Q1Qh5eXF2XySfTPqkfXLSKir1+/0nQ6LaxPHt9yaDCOY+Va1h9TCDEIAqGD+9qAMkx6zSNBQRDQeDymJEkUHdT1TO8fWa5er6fYhfeIqPwJ1HJSy+WSzs/Pa1fKB/3379+N6Wma0mw2ozzPKc9zSpJEGQhJktD5+TnleU7z+ZwGg4FIcxyHut2uKOv7vhjoeZ4TY4zm8znleU79fp+yLFPu5XlOm81GLOGDIKAwDEVav9+ny8vLHSc7nU7p6upKXOvyx3FM7Xab0jQVz5jnueiLsmfq9XrKMxGR6A+TfDpBEJDv+yLPaDSq+6rAH4w++YzjmLbbrRhHrusqoa4vX74QERkNbxRF1Gq1jGPYxPX1tdBFE+PxmDzPU/SFt1tmAw5lMplQGIbkui7leU6LxcL4jOPxWLS7Wq1oMBgoIdDBYCB03/d9hAqPQC0nxQ3vPjDG6O3trTBdHgRhGNLj46O4dl1XGGP+b5ZltF6vKU1TZfn97ds3StO0cMby8PCg1Ef0Iw6/XC7Ftdw20T/7ag8PD0T0T7hTXjnKMvi+T6+vr4XPWvZMPOQi7/d5nkd3d3eF8pmQnweAOug60+/3lXF9cXGh5CmbfI5GI2Vy1O12abvdFrZdtR3g+76iL4wxenl5OcgGHIu7uzuaz+fiut1uk+u69Pz8LO6FYSj66erqqtAJg/rUPjhxcnKyd+VVhptzenpamYcrBg+ncapWbXIezsnJiXC83FnqoQfZUcxmMxoOh6XylSlkEbLMPDxoWZayyiqST2YymVC3290r9AEAEVGr1VKu5RDbeDw2limafMohuLKw4CHIY/8QG3AsdDto23ap7h8ywQcqtZ1U2aqoiDrOh6i+MyPafel89sRDESb0Gdbb25sy0BeLBeV5rpzk6ff7lKYprddrSpKELi8va8t4CDxEIIcky+TTmUwmIsSA4+6gLrKB5WOLj8EwDI1lTBNWPWTt+/5R5ZT14RAbQFTfHpWh28Esy3YcPTgutZyUPnOpQ5qmpasv2djy+HMV7XabGGNK2dvbW3JdV8ymHMdRnB7fX5I3OK+vr40rI33F5boueZ6n1F/FvrM6Hlq8vb2tXXcZUBhQF9N4ku/JIWeiamcgj72fXUlNp1Ox1xPHMaVpSv1+v5YNKOLk5ETZa9YnfKenp6XhueFwqEQ53msC+6dTy0l1u116enoS1/wIOg8tdTod5ftSdWY2rVZL1CHHn6vYbDY0nU6V0zPy/pbneTQej4U8tm2LDU5eZjgcivi5fBJnuVwqsW7P8yhN01oOVMb3fdEndVgsFrRcLhVZuAKVyceRwyzj8di46QuAzvn5ubKXOZlMFN2SD1UQ/TPxMjmDyWQi9I7r9M/g+z55nifC36vVSqRV2YAi2u02+b4vQuutVkuZgPPoiax/MqPRiHzfF+12Oh1K07T2BBYcRq2f6ojjmK6vr2tvApblX6/X1Ol0PsX3JrisGIjgd4SffK07vqMoosfHx18+CeIOAt9P+vM4+Kc6+Ayj7umZOgcNPgPPz897hfoA+EzwUPPLy0ut/Hd3d3tHFQD4WWofnPB9v9a+CT9S/Tt8V+fu7o4uLi4+WgwAfhme5xX+zzEyPJRfNywPwLHAL/MCAABoBPhlXgAAAJ8KOCkAAACNBU4KAABAY4GTAgAA0FjgpAAAADQWOCkAAACNBU4KAABAY4GTAgAA0FjgpAAAADQWOCkAAACNBU4KAABAY4GTAgAA0FjgpAAAADQWOCkAAACNBU4KAABAY4GTAgAA0FhqO6koiigIgsp8WZaRZVk/JdR74TgOxXH80WIcxHq9JsuyyLIsiqKIiIh6vZ64B0AZcRxTr9cjon/GUhFBEIgxBv4hjmOhb8eyI5ZliV9BBn+T/430pxEiytM0FdeMsZyIciLKGWNKXtd18/l8XlpfE2CMfQo5Tbium4dhKK5Xq1XlO6zDfD7feZ/g94Mxlq9WqzzPq8fOarUqHRNhGOau6x5dxrqEYXiUsb8vv8J+EJF4L38ipvdYayUVxzExxsi2bSL6saoaDoeU57n4qV95leV5Hs1ms+N5UrDDZrOh09NTcf329kaMsQ+UCHwW1us1pWlK7Xa7Vn6er6kz/NFotPOT4+9BmqZ0cnLy7u3+cZR5MI7v+7nv+4Xp+kwqTdOdlZeM67piFcY/q9Uqn8/nueu6ue/7ORGJlcJ8Pt/Jq3tf/pHl9H0/D8NQWfXJZflMSC4vw2eYRXXL1/oz6/Xy+zwf/8irIVO/murQ+473ly6nLr8+69PT9Pawovo90fWVjxN5zOoroyIboI89Xk7XLU7R2OfRlyJd5dcmXdVX//qzmCI9JvtjwqQPug6bbKeeR9Y9vX3ZTppsVB3bZpK/zG5W2b59yub5rq3hY8E0bvQokN7fO/fKEnWhijAJUtRxvGPlfLxu/uCmMBZ/kXpogjGm5Jdl5QrE5dDb5i+YwztVbkdXFN5WlZMqen59wFYNMPlal12uR0/n8vC6dflM/WaqB/x+FIWK5fGs62FZSM+UpusWv6frMb/mhlvWVZNzk5+Bt2lyUrqu8Gcpsz86JkcqP2eZcysyxHodpufkdbquu6O//Fq3bTp17GaV7atblsvN+1HuY71s1QLG5IdqhfvSNC1MW6/XNJ1O6du3b8p9xhi9vb3t5N9ut9TtdsW167r0+vqqlBuNRuL6/v6efN8XocZ2u02MMYrjWIQt5PzD4VAJNfq+L8IVl5eXO88yn8/F357nUZZlSrtySCQMQ3p8fCzsC53n52flmodN+/2+It/9/f1O2dlsRmEYiut+v09pmtYOuTw8PJDrukJ+27bJdV16eHgw9ttms6n9XOBzU/SuJ5OJ+Fsf66enp3uPEVm3eLuyHhMRff/+XWmT3+djUx7vq9VK/H19fU1JkhS2LduA4XBI2+2WiKrtD4frqqwjVW3q6LYiyzJKkkTpZ9NzchaLhaK/uk3V7ZNMmd3kVNm+umV5ubOzMyIi+vr1q7Czellul3jddah9uq8o9trpdGg+nxsbNb38VqtFy+VSXCdJouytmJhOp+IUjWVZO45GThuPx5XPwjvVhKyIrVZLSdtHUfM8p/F4TJZlKft1aZoq8k6n08I6ePlDT+wlSaKUlxUM+1d/NlU6Z0ovm6zWQT6RWmc8l43RL1++7NU21/l97I/jOMY2y+wHZ7FYENEP26TXo9vKogk9PyldZPeqqLKbOrJt26csf56Xlxci+jE5l9+dvHC4u7sjz/P2eo7aTsrUiZZlURiGyspApujly4ba9/3C8hzf98UhDf6Ry+hpfID8LHz2xXl9fRUDTndgJrg80+lUzCQYYzvyyjMrmTAMd/LW3ewm+jFL1MvzmdvPGhzwuTFNIKvSf2Zik2UZdTodWq1WyoGrMsrGqLwC25e69kefkPI2664CFosF5XlOjuMoE1XdyRUdwGCM0Xw+F/21b/9X2c1jlx0MBmKhIE8ELi8vKUkSEcGpKwOnlpPSO4d7+Pl8riyHZYo6/vHxUen4IgPNubq6oul0apy98KXkr/gOB29XXoaPx2MxCzg9PVVWQWXfIeP9x0N2db5T4XlerVVhEfLA0OGOTu437nxPTk7gwH5z9Jk9Rx7D8lgnUidoOvtEGPhqxKQD4/FY6HkURcQYUyZlsjw3Nzfk+36tNmXq2h+uq7KOHNomd2o85C73s+k5ZbgN5Qa+LmV289hl1+v1zuRbduQ8VOl53kH9V8tJdbtdenp6Ete3t7dE9I/n5B9uEPnDmZbkk8lkp1yZk2m32zSfz4kxppThbWw2m52w2DGcFm+30+mIeufzuZgF9Pt9cl1XpMkKpIc1ut2uKJem6c7zmxS23+9TGIZKvn1CfrZt02q1UuSX31Gapkq/8eU4d/yWZYkve4Lfi4uLi539EsYYtVqtwhXGdrstXEFwg66HtmVs26YwDMXYms1mO5NfOV2fjRP9CBtx+TabTeUE18Q+9kfXEdu2a7cp179cLkW5xWJBm81GpN3d3RU6eNn+eJ5HruvWfs4qu3nMsu12m7rdbqmtGg6HlKYpXV1d1X4GQdmpCs6+J77K8uun0qpOewAAjsshX/z+1V98LzuWnOfH+5Ir7M/xMdl7/fSzflq5CFOeWispPlOqu/ybzWY0HA6NaXoYcN84LwDg5+Cr5bonRQ/dS2gisD/HxxQKzrJM2bd/eno6KNRHtMfBCd/3RZivDH7MsmivSg9BdTod7IEA8M4Mh0O6ubmplff+/l75OsRnBvbn+HBbL4f6bNtWfMB0OqXz8/OD6rf+XmKRZVkf8l+LAAAAAERmP4Sf6gAAANBY4KQAAAA0FjgpAAAAjQVOCgAAQGOBkwIAANBY4KQAAAA0FjgpAAAAjQVOCgAAQGOBkwIAANBY4KQAAAA0FjgpAAAAjQVOCgAAQGOBkwIAANBY4KQAAAA0FjgpAAAAjQVOCgAAQGOp7aSiKKIgCCrzZVlGlmX9lFBNYr1eH+15LMuq/ZPdALwHjuNUjsler0dxHJfm4b/I2uv1jineQXyUnnHbl2XZu7UZBEEtu/yZqe2kxuMxffv2TVw7jqP8XDDHtm1yXbdyUINydEWLoui3cv7g44njmBzHoXa7XZrP8zyazWaF6VEUkeu6lOc5LRYLjNW/sSyLoij6qTrQlzWdVBzHxBgj27aJ6EfHDYdDyvOc8jwnxpjizasGNdif0Wi087PKAPwMs9mMLi4uKvP1+31KkqRwhbDdboVtIMJY5eR5TqPR6KfqQF/WdFJPT0/U7XbF9Wg0Ujp/OBwqA/js7Kx0UPMQGv/IDk5fockzkV6vp6TJ9VuWRXEcizTHcZQ25bSqcIAsw/Pzs5LGl/Qm+YIgoCiKFDnLVpRyPi6vHC7tdDpCVj7rlZHlkNPW6zU5jiNmYXofA0BElCQJff36Vbknj315bLuuSw8PDzt19Ho9mk6nNJ1OxXiXx2oQBMrYjKJoZxzLaabxrOsu13uuKzxdDjW+vb0ZIz1E5faHb2scosN6/ziOo5SVn0+ul8vPn4vLl2XZjt7Lspv6cR8792nI/0b6cwfGWD6fzwvTiWgnnYjy1Wq1k3e1Wu2kEVEehqGSL01TJZ/rurnruiI9DENFZiLKGWOKzLxO3maapsq1Cd/3lXYYYzvtyM8qy+j7vpI+n8+VdvW8cju+7+e+7xvr5XXJz6f3mdw//Pl4fXpfAmDSAdd1lTEojzd9fMroaUVjlY9Drg8yXFc4YRjm8/k8X61WO3rCr3l9cjpvT27fpBtF9ofbFV2HTYRhuNOO/Hyy3dTtlS6HLKNcztSXPE3X833sXFMxyVvLSZmcEH8hJgeT58WOzTTYwzDcGWiywhQNbvkl6wMvDENR3tRmkXx6PfKL1geMXndVO2Xy6gOqzEmZ5JDLFxmgsokG+LPQjW+ZA8lzs45yqpwUH4/yxFHHdd3CNF1uXncduyC3b5JVfzbTcxb1i25DdHnkdJO90Z+Z95HcfpXe72N/PgMmP1T74MTJyYlyvVgsxJ7Udrs1bu69vr4a62q1Wsr16ekpbTYbcR3HMSVJQpPJRMknx72JiBhj9Pb2ViizHA7k4Qj+SdO0sNyXL18K09I0VeqZTqeFeYmoMLRB9E84z7Is6nQ6pfVU1ctlLjtZVPQ+wJ8JY2znnq5jMrKO7kO73SbXdSlN09I9mtPTU+P9IAiEngwGg73b1/W5yv6Y+P79u/G+bhfL0PPatk3b7VZch2FIaZrS9fV1YR1l9oRoPzv3WajtpMqcAT/1pxvIokEnvxiiH8ZT7vzBYEDz+XynnF5/mqa1B4nv+8Kp8k+/3zfmLRqQRD8UW69Hd6YyZYN/tVrt1FUXvV4uc5mRAUDGZMDKJjlVBrKIOI5ps9mQ67qle6OmSVQURbRcLoV+mOxCFbo+V9mffSizi1V5sywTDjPLMhqPx+T7PnmeV1hHlTPdx859Fmo5KX3G1ev1lA05vmEoG8giB3J1dUXT6VQpPx6PxYsJgoBc11U6lh9r1zc4GWOVx2flNut8f8F1Xbq5uRHX8gqn3+9TmqalG6nys8VxTGmaGgeJ7/tKOzplq0Quh7yxfXNzQ77vFz8YABKmWT1jjG5vb8U92XDrJ/j2YTAY0Gw2o8lksqP7nIuLCxqPx+I6iiKhZ7IcdU8Ny4Ze1o0q+7MP3W5XWfXIh8t0hsOhsgpcr9eUJAldXl4S0Q+7F4ahmPCajq6fnZ0p9ieOYyWSs4+d+1SUxQI5eqyTx3jlj0xVfJvHw/lHP4ggf0yHGEjbGOXl9D0pPbar110kn5xH39/hz2aSn/eTLKe+QStfy/t6+rPyjVYupx6P1uUwvR+ZujF/8Oegj0d+z6SXZeOnbE9KP4yhHzbQ66nSe65feV6+JyXru95emf0p2pMqOnSk67osj74fJD+fnE/vE7keXe9l2fk70fu+rp1rIiY/ZP2dQJZlFYab4jim6+vr2jHpffP/LvCVXln4D4Cm0Ov16OLiotZ3eSzLotVqVStyAcChmPxQrXAfDy/VXUbOZjMaDof7SwgAeDc8z6PHx8fKfPzL/HBQ4COotZIiqr9KyLJMHC7408BKCnw26qyQer0eeZ736TfgQfMx+aHaTgoAAAD4lRwc7gMAAAA+AjgpAAAAjQVOCgAAQGOBkwIAANBY4KQAAAA0FjgpAAAAjQVOCgAAQGOBkwIAANBY4KQAAAA0FjgpAAAAjQVOCgAAQGOBkwIAANBY4KQAAAA0FjgpAAAAjQVOCgAAQGOBkwIAANBYDnJSWZaRZVm18vZ6PYrj+JBmDsayLFqv1+/aJgCfkfV6TY7jFKY7jiP0NwgCiqJo7zaiKKJer1erjY9gvV6TZVlkWRZFUURBEIhf2f5d4M/4GTnISd3e3lIYhjv34zgmy7KUF+x5Hs1ms8MlNOA4zrsMIv5i4fDA78rNzQ3d3NzUynt1dUV3d3e/WKL35+bmhsIwpDzPaTQafbQ4QOMgJzWdTunr16879weDAbmuq9zr9/uUJAllWXaYhAY2mw1NJpOj1VdEu92mPM+p3W7/8rYAeG+yLKMkSejs7KxWfq4Hv9ukbbPZ0Onp6UeLAQrY20nxAaob7iAIKAxDsm17p4zruvTw8GCsj4cO+Udf9pvSer2eEnYIgkBZrpfJ7jgORVGkrPj4CpB/uEPlsvFrHro05QXgs/Hy8kKMMUVnuW7oERFOt9ul+/v7wjodxynURVlPy8J7sgx6Xl0Huf7Jde8T/bAsi9I0pcFgYNTnOI53wqF6ePIQeXu9Xm07IueV34l8Xw6nxnFMvV5P9In8HmRZ9BBsWR/yZ5bTi2QsC+0ewt5O6vn5eWe1FMcxLZfLwqWybdu03W6NaYwxyvOc8jyn+XxOg8FApDmOI5bheZ7T9fX1Tvk4jmk6nYo8Re1w0jSl7XZLeZ7TZDKh9XpNs9lMlPd9vzSUOBgMKE3TWnkBaDJPT0/U7XbF9Xq9pvF4LMZ3q9WiNE2VMq1Wq9Cg9no96na7Qpfk0GCSJHR+fm7Uc5koimg8Hos6VqsVDQYDxWDKOmjbNgVBQMvlUrEjnU6n1gQyz3NijNF8Phf17cMh8nIjzsuEYUiMMWP93L7wvFmWUZZlFAQBeZ4n7idJojjHJEmo1WrthDCfnp6UMtyB1enDwWAg0l3XVSb5m81GpC0Wi736sIq9nZTJCQwGg9J9p7KBnee5+JuHHbIso/V6TWmaKh282Wx2ys9mM2V/rE4YUM7TbreVTj0/Pze2w5FXi1dXV6V5AWgyuk7e39+T7/tifI9Gox3jeXp6ahzzPHT47ds3cU/O57ou9ft9IiLxr8km3N3d0Xw+F9ftdptc16Xn52dxT4/YTKdTxf70+31ijNHLy0vJ0x+HfeXl/STbIG7jTKu/6XSqTM4XiwXZtk2TyUT0I9GP/n19fRXXjDHjokFuNwxDenx8FO1U9aH8nJ7nKe8vTdNfFlU6aE9KHiBBEJDv+5X7NkXGXF5C6gpRNLvQ+dl4srzMLZrhFaHPNAH4TLRardJrE2Vjfp+VyPfv3433T05OduqsipB8+fJFuXYcRzHaROopvqqQ4z4cIq/eT4wxent7M+bVn40jP0uSJHtI/APdbtbpQxlu0/v9Ps3nc2KM/ZKDZgcfQecsl0uaTqeis6bTqbiWMR1zXa/XylJYH/x1HUBZR1YRRdHOMheAPwXdmFYZV6LyyeMxZtO6sc6yrNJ56g7PdBiCH4TiH3klUoTugI4lr95PaZoWtmVy5vpWiL4FUwfdbtbpwyL6/b4SJjwmezspvfPlWCTfp/F9Xwnjbbfb0hkWT5MPV/CVmbzpZ3J0FxcXNB6PxfUhm3Zyvcc+Lg9AU9F18vz8nKbTqXIYQZ8ovr6+GvXQtm1ijNHt7a24V/b9qyKGw6ESzViv15QkCV1eXhaW8X2fPM8T13EcU5qmtZxQFV++fKE0TcXqIIoipU/2lde2bWU/h9fJGDNGo1zXVb4i0Ov1xPvhDoSHEOsgtzsej0W/HasP6zj1fdnbSX39+nXvpWXRzKLdbpPv+2IVps/i0jSl8Xgs0k0OZDQakeu6Io/nebXDhLz8ZrMR5ffdOAXgs3J+fk7L5VJc9/t98n1fhG1ardbODL1swrnZbJSoSt3vX8mMRiPFJnQ6HUrTtFQvJ5OJcqqQb/AfA9u2KQxD6nQ6wkbJfXKIvIvFQrE5d3d3hdshet6LiwuybZtms5k4kcgYI9/3K5+FMUatVkvU5fu+cEI/04fydkmn06HValWrXF2s/G9JLMuqLZRlWbRarWp/f2jf/ACAX0+WZcQYqzSqMo7j0M3NzVFWKQDomPzQQXtSvu8rp1fKiOO4cCkLAPg4eOip7ik4fuIWDgq8Jwc5qaurK2UfqIzZbHbQsh8A8OvxPM/4/UMT9/f3xv8ODYBfyUHhPgAAAODYHC3cBwAAALwHcFIAAAAaC5wUAACAxgInBQAAoLHASQEAAGgscFIAAAAay7/4H3/99dfOfwoLAAAAvBd//fXXzj3xPSkAAACgaSDcBwAAoLH8P8OlCCrRBvm1AAAAAElFTkSuQmCC)
Match the following with correct response:
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAakAAAB6CAYAAAAF8axuAAAca0lEQVR4nO2dvW7jvNLHRy/OBTz1IggMURdwTpNiYadIYfkCUtipVBmQ6oXdpEwjIbUNpHIVq8gFWC5SxEaKNOdcgCUYQbC3obfYh3xImvqw15sou/8fYGwkfo0ozgw5pNdWnuc5AQAAAA3k/z5aAAAAAKAIOCkAAACN5V/8j//85z/0v//97yNlAQAA8Afz73//m/773/8q9yy+J2VZFmF7CgAAwEdh8kMI9wEAAGgscFIAAAAaC5wUAACAxgInBQAAoLHUdlJRFFEQBJX5siwjy7IOFiiKIur1egeXbyK/4zOB34P1ek2O4xwt30fD7U+WZURE1Ov1KIqiD5YK/Ay1ndR4PKZv374p93q9HlmWRev1WtyzbZtc16U4jo8n5R44jvNhbRPtKsmvwnGcWpMGAMq4ubmhm5ubynztdpuISNH1ukRR9FMT1/fCNJmEnn08tZxUHMfEGCPbtonox0C1LIuur6+N+T3Po9lsdjwpwQ6bzYYmk8lHiwE+MVmWUZIkdHZ2Viv/cDik+/v7vdsZjUaf9ust0LOPp5aTenp6om63K67b7TbleS5mVzpnZ2eUJIlxNcHDBnEck2VZZFmWMRQWBIFI11dGjuOINHmGZlkWpWlKg8FAKcdXN6b29LQ4jo0zqiAIKAgCkd8k/3q9JsYYERExxnZWVHWfqUo+ot0whpwH4Q1Qh5eXF2XySfTPqkfXLSKir1+/0nQ6LaxPHt9yaDCOY+Va1h9TCDEIAqGD+9qAMkx6zSNBQRDQeDymJEkUHdT1TO8fWa5er6fYhfeIqPwJ1HJSy+WSzs/Pa1fKB/3379+N6Wma0mw2ozzPKc9zSpJEGQhJktD5+TnleU7z+ZwGg4FIcxyHut2uKOv7vhjoeZ4TY4zm8znleU79fp+yLFPu5XlOm81GLOGDIKAwDEVav9+ny8vLHSc7nU7p6upKXOvyx3FM7Xab0jQVz5jnueiLsmfq9XrKMxGR6A+TfDpBEJDv+yLPaDSq+6rAH4w++YzjmLbbrRhHrusqoa4vX74QERkNbxRF1Gq1jGPYxPX1tdBFE+PxmDzPU/SFt1tmAw5lMplQGIbkui7leU6LxcL4jOPxWLS7Wq1oMBgoIdDBYCB03/d9hAqPQC0nxQ3vPjDG6O3trTBdHgRhGNLj46O4dl1XGGP+b5ZltF6vKU1TZfn97ds3StO0cMby8PCg1Ef0Iw6/XC7Ftdw20T/7ag8PD0T0T7hTXjnKMvi+T6+vr4XPWvZMPOQi7/d5nkd3d3eF8pmQnweAOug60+/3lXF9cXGh5CmbfI5GI2Vy1O12abvdFrZdtR3g+76iL4wxenl5OcgGHIu7uzuaz+fiut1uk+u69Pz8LO6FYSj66erqqtAJg/rUPjhxcnKyd+VVhptzenpamYcrBg+ncapWbXIezsnJiXC83FnqoQfZUcxmMxoOh6XylSlkEbLMPDxoWZayyiqST2YymVC3290r9AEAEVGr1VKu5RDbeDw2limafMohuLKw4CHIY/8QG3AsdDto23ap7h8ywQcqtZ1U2aqoiDrOh6i+MyPafel89sRDESb0Gdbb25sy0BeLBeV5rpzk6ff7lKYprddrSpKELi8va8t4CDxEIIcky+TTmUwmIsSA4+6gLrKB5WOLj8EwDI1lTBNWPWTt+/5R5ZT14RAbQFTfHpWh28Esy3YcPTgutZyUPnOpQ5qmpasv2djy+HMV7XabGGNK2dvbW3JdV8ymHMdRnB7fX5I3OK+vr40rI33F5boueZ6n1F/FvrM6Hlq8vb2tXXcZUBhQF9N4ku/JIWeiamcgj72fXUlNp1Ox1xPHMaVpSv1+v5YNKOLk5ETZa9YnfKenp6XhueFwqEQ53msC+6dTy0l1u116enoS1/wIOg8tdTod5ftSdWY2rVZL1CHHn6vYbDY0nU6V0zPy/pbneTQej4U8tm2LDU5eZjgcivi5fBJnuVwqsW7P8yhN01oOVMb3fdEndVgsFrRcLhVZuAKVyceRwyzj8di46QuAzvn5ubKXOZlMFN2SD1UQ/TPxMjmDyWQi9I7r9M/g+z55nifC36vVSqRV2YAi2u02+b4vQuutVkuZgPPoiax/MqPRiHzfF+12Oh1K07T2BBYcRq2f6ojjmK6vr2tvApblX6/X1Ol0PsX3JrisGIjgd4SffK07vqMoosfHx18+CeIOAt9P+vM4+Kc6+Ayj7umZOgcNPgPPz897hfoA+EzwUPPLy0ut/Hd3d3tHFQD4WWofnPB9v9a+CT9S/Tt8V+fu7o4uLi4+WgwAfhme5xX+zzEyPJRfNywPwLHAL/MCAABoBPhlXgAAAJ8KOCkAAACNBU4KAABAY4GTAgAA0FjgpAAAADQWOCkAAACNBU4KAABAY4GTAgAA0FjgpAAAADQWOCkAAACNBU4KAABAY4GTAgAA0FjgpAAAADQWOCkAAACNBU4KAABAY4GTAgAA0FhqO6koiigIgsp8WZaRZVk/JdR74TgOxXH80WIcxHq9JsuyyLIsiqKIiIh6vZ64B0AZcRxTr9cjon/GUhFBEIgxBv4hjmOhb8eyI5ZliV9BBn+T/430pxEiytM0FdeMsZyIciLKGWNKXtd18/l8XlpfE2CMfQo5Tbium4dhKK5Xq1XlO6zDfD7feZ/g94Mxlq9WqzzPq8fOarUqHRNhGOau6x5dxrqEYXiUsb8vv8J+EJF4L38ipvdYayUVxzExxsi2bSL6saoaDoeU57n4qV95leV5Hs1ms+N5UrDDZrOh09NTcf329kaMsQ+UCHwW1us1pWlK7Xa7Vn6er6kz/NFotPOT4+9BmqZ0cnLy7u3+cZR5MI7v+7nv+4Xp+kwqTdOdlZeM67piFcY/q9Uqn8/nueu6ue/7ORGJlcJ8Pt/Jq3tf/pHl9H0/D8NQWfXJZflMSC4vw2eYRXXL1/oz6/Xy+zwf/8irIVO/murQ+473ly6nLr8+69PT9Pawovo90fWVjxN5zOoroyIboI89Xk7XLU7R2OfRlyJd5dcmXdVX//qzmCI9JvtjwqQPug6bbKeeR9Y9vX3ZTppsVB3bZpK/zG5W2b59yub5rq3hY8E0bvQokN7fO/fKEnWhijAJUtRxvGPlfLxu/uCmMBZ/kXpogjGm5Jdl5QrE5dDb5i+YwztVbkdXFN5WlZMqen59wFYNMPlal12uR0/n8vC6dflM/WaqB/x+FIWK5fGs62FZSM+UpusWv6frMb/mhlvWVZNzk5+Bt2lyUrqu8Gcpsz86JkcqP2eZcysyxHodpufkdbquu6O//Fq3bTp17GaV7atblsvN+1HuY71s1QLG5IdqhfvSNC1MW6/XNJ1O6du3b8p9xhi9vb3t5N9ut9TtdsW167r0+vqqlBuNRuL6/v6efN8XocZ2u02MMYrjWIQt5PzD4VAJNfq+L8IVl5eXO88yn8/F357nUZZlSrtySCQMQ3p8fCzsC53n52flmodN+/2+It/9/f1O2dlsRmEYiut+v09pmtYOuTw8PJDrukJ+27bJdV16eHgw9ttms6n9XOBzU/SuJ5OJ+Fsf66enp3uPEVm3eLuyHhMRff/+XWmT3+djUx7vq9VK/H19fU1JkhS2LduA4XBI2+2WiKrtD4frqqwjVW3q6LYiyzJKkkTpZ9NzchaLhaK/uk3V7ZNMmd3kVNm+umV5ubOzMyIi+vr1q7Czellul3jddah9uq8o9trpdGg+nxsbNb38VqtFy+VSXCdJouytmJhOp+IUjWVZO45GThuPx5XPwjvVhKyIrVZLSdtHUfM8p/F4TJZlKft1aZoq8k6n08I6ePlDT+wlSaKUlxUM+1d/NlU6Z0ovm6zWQT6RWmc8l43RL1++7NU21/l97I/jOMY2y+wHZ7FYENEP26TXo9vKogk9PyldZPeqqLKbOrJt26csf56Xlxci+jE5l9+dvHC4u7sjz/P2eo7aTsrUiZZlURiGyspApujly4ba9/3C8hzf98UhDf6Ry+hpfID8LHz2xXl9fRUDTndgJrg80+lUzCQYYzvyyjMrmTAMd/LW3ewm+jFL1MvzmdvPGhzwuTFNIKvSf2Zik2UZdTodWq1WyoGrMsrGqLwC25e69kefkPI2664CFosF5XlOjuMoE1XdyRUdwGCM0Xw+F/21b/9X2c1jlx0MBmKhIE8ELi8vKUkSEcGpKwOnlpPSO4d7+Pl8riyHZYo6/vHxUen4IgPNubq6oul0apy98KXkr/gOB29XXoaPx2MxCzg9PVVWQWXfIeP9x0N2db5T4XlerVVhEfLA0OGOTu437nxPTk7gwH5z9Jk9Rx7D8lgnUidoOvtEGPhqxKQD4/FY6HkURcQYUyZlsjw3Nzfk+36tNmXq2h+uq7KOHNomd2o85C73s+k5ZbgN5Qa+LmV289hl1+v1zuRbduQ8VOl53kH9V8tJdbtdenp6Ete3t7dE9I/n5B9uEPnDmZbkk8lkp1yZk2m32zSfz4kxppThbWw2m52w2DGcFm+30+mIeufzuZgF9Pt9cl1XpMkKpIc1ut2uKJem6c7zmxS23+9TGIZKvn1CfrZt02q1UuSX31Gapkq/8eU4d/yWZYkve4Lfi4uLi539EsYYtVqtwhXGdrstXEFwg66HtmVs26YwDMXYms1mO5NfOV2fjRP9CBtx+TabTeUE18Q+9kfXEdu2a7cp179cLkW5xWJBm81GpN3d3RU6eNn+eJ5HruvWfs4qu3nMsu12m7rdbqmtGg6HlKYpXV1d1X4GQdmpCs6+J77K8uun0qpOewAAjsshX/z+1V98LzuWnOfH+5Ir7M/xMdl7/fSzflq5CFOeWispPlOqu/ybzWY0HA6NaXoYcN84LwDg5+Cr5bonRQ/dS2gisD/HxxQKzrJM2bd/eno6KNRHtMfBCd/3RZivDH7MsmivSg9BdTod7IEA8M4Mh0O6ubmplff+/l75OsRnBvbn+HBbL4f6bNtWfMB0OqXz8/OD6rf+XmKRZVkf8l+LAAAAAERmP4Sf6gAAANBY4KQAAAA0FjgpAAAAjQVOCgAAQGOBkwIAANBY4KQAAAA0FjgpAAAAjQVOCgAAQGOBkwIAANBY4KQAAAA0FjgpAAAAjQVOCgAAQGOBkwIAANBY4KQAAAA0FjgpAAAAjQVOCgAAQGOp7aSiKKIgCCrzZVlGlmX9lFBNYr1eH+15LMuq/ZPdALwHjuNUjsler0dxHJfm4b/I2uv1jineQXyUnnHbl2XZu7UZBEEtu/yZqe2kxuMxffv2TVw7jqP8XDDHtm1yXbdyUINydEWLoui3cv7g44njmBzHoXa7XZrP8zyazWaF6VEUkeu6lOc5LRYLjNW/sSyLoij6qTrQlzWdVBzHxBgj27aJ6EfHDYdDyvOc8jwnxpjizasGNdif0Wi087PKAPwMs9mMLi4uKvP1+31KkqRwhbDdboVtIMJY5eR5TqPR6KfqQF/WdFJPT0/U7XbF9Wg0Ujp/OBwqA/js7Kx0UPMQGv/IDk5fockzkV6vp6TJ9VuWRXEcizTHcZQ25bSqcIAsw/Pzs5LGl/Qm+YIgoCiKFDnLVpRyPi6vHC7tdDpCVj7rlZHlkNPW6zU5jiNmYXofA0BElCQJff36Vbknj315bLuuSw8PDzt19Ho9mk6nNJ1OxXiXx2oQBMrYjKJoZxzLaabxrOsu13uuKzxdDjW+vb0ZIz1E5faHb2scosN6/ziOo5SVn0+ul8vPn4vLl2XZjt7Lspv6cR8792nI/0b6cwfGWD6fzwvTiWgnnYjy1Wq1k3e1Wu2kEVEehqGSL01TJZ/rurnruiI9DENFZiLKGWOKzLxO3maapsq1Cd/3lXYYYzvtyM8qy+j7vpI+n8+VdvW8cju+7+e+7xvr5XXJz6f3mdw//Pl4fXpfAmDSAdd1lTEojzd9fMroaUVjlY9Drg8yXFc4YRjm8/k8X61WO3rCr3l9cjpvT27fpBtF9ofbFV2HTYRhuNOO/Hyy3dTtlS6HLKNcztSXPE3X833sXFMxyVvLSZmcEH8hJgeT58WOzTTYwzDcGWiywhQNbvkl6wMvDENR3tRmkXx6PfKL1geMXndVO2Xy6gOqzEmZ5JDLFxmgsokG+LPQjW+ZA8lzs45yqpwUH4/yxFHHdd3CNF1uXncduyC3b5JVfzbTcxb1i25DdHnkdJO90Z+Z95HcfpXe72N/PgMmP1T74MTJyYlyvVgsxJ7Udrs1bu69vr4a62q1Wsr16ekpbTYbcR3HMSVJQpPJRMknx72JiBhj9Pb2ViizHA7k4Qj+SdO0sNyXL18K09I0VeqZTqeFeYmoMLRB9E84z7Is6nQ6pfVU1ctlLjtZVPQ+wJ8JY2znnq5jMrKO7kO73SbXdSlN09I9mtPTU+P9IAiEngwGg73b1/W5yv6Y+P79u/G+bhfL0PPatk3b7VZch2FIaZrS9fV1YR1l9oRoPzv3WajtpMqcAT/1pxvIokEnvxiiH8ZT7vzBYEDz+XynnF5/mqa1B4nv+8Kp8k+/3zfmLRqQRD8UW69Hd6YyZYN/tVrt1FUXvV4uc5mRAUDGZMDKJjlVBrKIOI5ps9mQ67qle6OmSVQURbRcLoV+mOxCFbo+V9mffSizi1V5sywTDjPLMhqPx+T7PnmeV1hHlTPdx859Fmo5KX3G1ev1lA05vmEoG8giB3J1dUXT6VQpPx6PxYsJgoBc11U6lh9r1zc4GWOVx2flNut8f8F1Xbq5uRHX8gqn3+9TmqalG6nys8VxTGmaGgeJ7/tKOzplq0Quh7yxfXNzQ77vFz8YABKmWT1jjG5vb8U92XDrJ/j2YTAY0Gw2o8lksqP7nIuLCxqPx+I6iiKhZ7IcdU8Ny4Ze1o0q+7MP3W5XWfXIh8t0hsOhsgpcr9eUJAldXl4S0Q+7F4ahmPCajq6fnZ0p9ieOYyWSs4+d+1SUxQI5eqyTx3jlj0xVfJvHw/lHP4ggf0yHGEjbGOXl9D0pPbar110kn5xH39/hz2aSn/eTLKe+QStfy/t6+rPyjVYupx6P1uUwvR+ZujF/8Oegj0d+z6SXZeOnbE9KP4yhHzbQ66nSe65feV6+JyXru95emf0p2pMqOnSk67osj74fJD+fnE/vE7keXe9l2fk70fu+rp1rIiY/ZP2dQJZlFYab4jim6+vr2jHpffP/LvCVXln4D4Cm0Ov16OLiotZ3eSzLotVqVStyAcChmPxQrXAfDy/VXUbOZjMaDof7SwgAeDc8z6PHx8fKfPzL/HBQ4COotZIiqr9KyLJMHC7408BKCnw26qyQer0eeZ736TfgQfMx+aHaTgoAAAD4lRwc7gMAAAA+AjgpAAAAjQVOCgAAQGOBkwIAANBY4KQAAAA0FjgpAAAAjQVOCgAAQGOBkwIAANBY4KQAAAA0FjgpAAAAjQVOCgAAQGOBkwIAANBY4KQAAAA0FjgpAAAAjQVOCgAAQGOBkwIAANBYDnJSWZaRZVm18vZ6PYrj+JBmDsayLFqv1+/aJgCfkfV6TY7jFKY7jiP0NwgCiqJo7zaiKKJer1erjY9gvV6TZVlkWRZFUURBEIhf2f5d4M/4GTnISd3e3lIYhjv34zgmy7KUF+x5Hs1ms8MlNOA4zrsMIv5i4fDA78rNzQ3d3NzUynt1dUV3d3e/WKL35+bmhsIwpDzPaTQafbQ4QOMgJzWdTunr16879weDAbmuq9zr9/uUJAllWXaYhAY2mw1NJpOj1VdEu92mPM+p3W7/8rYAeG+yLKMkSejs7KxWfq4Hv9ukbbPZ0Onp6UeLAQrY20nxAaob7iAIKAxDsm17p4zruvTw8GCsj4cO+Udf9pvSer2eEnYIgkBZrpfJ7jgORVGkrPj4CpB/uEPlsvFrHro05QXgs/Hy8kKMMUVnuW7oERFOt9ul+/v7wjodxynURVlPy8J7sgx6Xl0Huf7Jde8T/bAsi9I0pcFgYNTnOI53wqF6ePIQeXu9Xm07IueV34l8Xw6nxnFMvV5P9In8HmRZ9BBsWR/yZ5bTi2QsC+0ewt5O6vn5eWe1FMcxLZfLwqWybdu03W6NaYwxyvOc8jyn+XxOg8FApDmOI5bheZ7T9fX1Tvk4jmk6nYo8Re1w0jSl7XZLeZ7TZDKh9XpNs9lMlPd9vzSUOBgMKE3TWnkBaDJPT0/U7XbF9Xq9pvF4LMZ3q9WiNE2VMq1Wq9Cg9no96na7Qpfk0GCSJHR+fm7Uc5koimg8Hos6VqsVDQYDxWDKOmjbNgVBQMvlUrEjnU6n1gQyz3NijNF8Phf17cMh8nIjzsuEYUiMMWP93L7wvFmWUZZlFAQBeZ4n7idJojjHJEmo1WrthDCfnp6UMtyB1enDwWAg0l3XVSb5m81GpC0Wi736sIq9nZTJCQwGg9J9p7KBnee5+JuHHbIso/V6TWmaKh282Wx2ys9mM2V/rE4YUM7TbreVTj0/Pze2w5FXi1dXV6V5AWgyuk7e39+T7/tifI9Gox3jeXp6ahzzPHT47ds3cU/O57ou9ft9IiLxr8km3N3d0Xw+F9ftdptc16Xn52dxT4/YTKdTxf70+31ijNHLy0vJ0x+HfeXl/STbIG7jTKu/6XSqTM4XiwXZtk2TyUT0I9GP/n19fRXXjDHjokFuNwxDenx8FO1U9aH8nJ7nKe8vTdNfFlU6aE9KHiBBEJDv+5X7NkXGXF5C6gpRNLvQ+dl4srzMLZrhFaHPNAH4TLRardJrE2Vjfp+VyPfv3433T05OduqsipB8+fJFuXYcRzHaROopvqqQ4z4cIq/eT4wxent7M+bVn40jP0uSJHtI/APdbtbpQxlu0/v9Ps3nc2KM/ZKDZgcfQecsl0uaTqeis6bTqbiWMR1zXa/XylJYH/x1HUBZR1YRRdHOMheAPwXdmFYZV6LyyeMxZtO6sc6yrNJ56g7PdBiCH4TiH3klUoTugI4lr95PaZoWtmVy5vpWiL4FUwfdbtbpwyL6/b4SJjwmezspvfPlWCTfp/F9Xwnjbbfb0hkWT5MPV/CVmbzpZ3J0FxcXNB6PxfUhm3Zyvcc+Lg9AU9F18vz8nKbTqXIYQZ8ovr6+GvXQtm1ijNHt7a24V/b9qyKGw6ESzViv15QkCV1eXhaW8X2fPM8T13EcU5qmtZxQFV++fKE0TcXqIIoipU/2lde2bWU/h9fJGDNGo1zXVb4i0Ov1xPvhDoSHEOsgtzsej0W/HasP6zj1fdnbSX39+nXvpWXRzKLdbpPv+2IVps/i0jSl8Xgs0k0OZDQakeu6Io/nebXDhLz8ZrMR5ffdOAXgs3J+fk7L5VJc9/t98n1fhG1ardbODL1swrnZbJSoSt3vX8mMRiPFJnQ6HUrTtFQvJ5OJcqqQb/AfA9u2KQxD6nQ6wkbJfXKIvIvFQrE5d3d3hdshet6LiwuybZtms5k4kcgYI9/3K5+FMUatVkvU5fu+cEI/04fydkmn06HValWrXF2s/G9JLMuqLZRlWbRarWp/f2jf/ACAX0+WZcQYqzSqMo7j0M3NzVFWKQDomPzQQXtSvu8rp1fKiOO4cCkLAPg4eOip7ik4fuIWDgq8Jwc5qaurK2UfqIzZbHbQsh8A8OvxPM/4/UMT9/f3xv8ODYBfyUHhPgAAAODYHC3cBwAAALwHcFIAAAAaC5wUAACAxgInBQAAoLHASQEAAGgscFIAAAAay7/4H3/99dfOfwoLAAAAvBd//fXXzj3xPSkAAACgaSDcBwAAoLH8P8OlCCrRBvm1AAAAAElFTkSuQmCC)
BiologyGrade-10
Biology
Photosynthesis is most efficient in which colour of light?
Photosynthesis is most efficient in which colour of light?
BiologyGrade-10
Biology
Chlorophyll does not contain which of the following?
Chlorophyll does not contain which of the following?
BiologyGrade-10
Biology
Which of the following is absorbed by green plants during photosynthesis?
Which of the following is absorbed by green plants during photosynthesis?
BiologyGrade-10
Biology
The oxygen in glucose comes from _______ during photosynthesis.
The oxygen in glucose comes from _______ during photosynthesis.
BiologyGrade-10
Biology
____ is a by-product of photosynthesis.
____ is a by-product of photosynthesis.
BiologyGrade-10
Biology
For photosynthesis, which portion of the plant takes in carbon dioxide from the air?
For photosynthesis, which portion of the plant takes in carbon dioxide from the air?
BiologyGrade-10
Biology
Plants turn light energy into ____ energy through photosynthesis.
Plants turn light energy into ____ energy through photosynthesis.
BiologyGrade-10
Biology
Sweet potato is a underground food-storage structure. In this plant, where is the food prepared?
Sweet potato is a underground food-storage structure. In this plant, where is the food prepared?
BiologyGrade-10
Biology
What is water soluble photosynthetic pigment?
What is water soluble photosynthetic pigment?
BiologyGrade-10
Biology
During photosynthesis, the minerals involved in the splitting reaction are__________.
During photosynthesis, the minerals involved in the splitting reaction are__________.
BiologyGrade-10
Biology
What is the H2 donor during photosynthesis?
What is the H2 donor during photosynthesis?
BiologyGrade-10
Biology
The hypothesis of photosynthesis based on two pigment systems was suggested by_________.
The hypothesis of photosynthesis based on two pigment systems was suggested by_________.
BiologyGrade-10
Biology
The C4 pathway's initial product is______________.
The C4 pathway's initial product is______________.
BiologyGrade-10
Biology
Photosynthesis is at its peak in____________.
Photosynthesis is at its peak in____________.
BiologyGrade-10