Biology
Grade-9
Easy
Question
The present-day snakes evolved from ancestors that had limbs. This example explains which postulate of Lamarck’s theory?
Webbed feet of aquatic birds
Darwin’s finches
- Peppered moths
Deer mouse
Webbed feet of aquatic birds
Darwin’s finches
Deer mouse
Hint:
The present-day snakes evolved from ancestors that had limbs. Webbed feet of aquatic birds are a postulate of Lamarck’s theory.
The correct answer is: Webbed feet of aquatic birds
- The modern snake inherited its legless body from its ancestors.
- Lamarck also believed that the modern giraffe evolved from those with short necks and legs.
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Weismann’s experiment discredited the hypothesis of:
Weismann’s experiment discredited the hypothesis of:
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What of the following is NOT a postulate of Lamarck’s theory of evolution?
What of the following is NOT a postulate of Lamarck’s theory of evolution?
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Lamarck’s theory states that, for organic evolution to occur each progeny:
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Which of the following is NOT an acquired character?
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Lamarck’s theory is also known as:
Lamarck’s theory is also known as:
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Which of the following is an acquired character?
Which of the following is an acquired character?
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Which of the following concept is proposed by Lamarck?
Which of the following concept is proposed by Lamarck?
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Adaptations are traits that _________________.
Adaptations are traits that _________________.
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Lamarck’s theory states that living things pass _______ characteristics to their off spring.
Lamarck’s theory states that living things pass _______ characteristics to their off spring.
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Lamarck proposed his theory in which year?
Lamarck proposed his theory in which year?
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When two or more different looking phenotypes occur in the same population of a species, then it is called:
When two or more different looking phenotypes occur in the same population of a species, then it is called:
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In a finch population, if finches having large beaks and finches having small beaks increase in numbers while finches with average beaks decreases, which pattern of natural selection has occurred?
In a finch population, if finches having large beaks and finches having small beaks increase in numbers while finches with average beaks decreases, which pattern of natural selection has occurred?
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Which of the following is an example of polygenic traits?
Which of the following is an example of polygenic traits?
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Variations arise due to:
Variations arise due to:
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Select the statement that correctly explains the graph.
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)
Select the statement that correctly explains the graph.
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IusKJKVZYZBzfm4fkTXSiF9poAOxy0IHQVy74FLSduRRLBMh9AUdCdDZil6xJRxVNGCkW4Js5CMbNJzUqSV/3TpypGt2BJl/Pgz5wJHxhXCicVowhzkRJKIpLd5oiSwq0E5EwyUHNZpkoqIau7CHJyLisaK+H+yx1zQPF9vpjf7e8Zo+HGGfegWQwLlZxiNihISimhWjnQFyZljwR1rcarn2gtxBU8ojrcex8YKpvlsLfQyaLFYhPYhpUYM2lexgy05EaH3E2ytrR17BBDydJUYZzBiTNpJMTUERSlKjWwCwZYlHUDNknfKMY3WnPe/lOg5ziqMn1GoKAwbZACp4hV4BDF48smqD9U7EYi15nYUu+YOJ2T6EQ2ssTGtiXWSu8ceCClqXxIqAOYjJDkRM6l0ihyBqyRF2KtYtBiPzVeZTBOMStEc+H8j1UJMQVKqMTGlENtDLe2GiHo0AjfU5qLCpBShHgraJ1iQqgk26s4UxLT2IIid7UsVkaCfHqVdM+Z4D8BENwv4C7wSByFFxZgvwd5HI56/bi4H4E3vdzdu612b4xWPsm9nDrUfMkznTYnmOM13SO2h+7x5GTXgeZCYkeiO4HJ4wm0WlJ/0u1OkKmwu90DLM3COMQlV6DdTvjk5EFIjH1SEWxmslER18sJPATJasNQNOsQYiY06prdGa+tj8MPTLLYYGirQzh6nkjF24/ZADR4DKujRqnSDd0fgKNWLx0k9yJDVGh2JvRzsJw1JzuEz8muYVchUBgrLxdqBDbEcpIykCc7rQayj7bp7FNkWSCAmObB0mj3SFI1SVdyQXeUkqViJx87BAv9yAHCSPbBBIYRD5TUPMwcV0db/mNAF0/v4IEOteYGp6yNEPdcLLpIWojAoiIHGcYNewZC2SiIzDuFulrEnrwasYnU6ilWBqTIALHyU4yMpGlHFgl8mhSS/9jYvMJooG72NXb5j7YW8zGuDgDuVT+2hQiJpMIOMZ6gQ9Ups5UsqH/hSRnDhaIEY1txZAj3otWQtY/IHEUkNM4cFYEFHUR1SY6s7AA0QlztXg8MPzBO1XCK8UpuVU+XDpIpCZbt0mUhG1sULGHRjjShzsgIGBXeiCJc6a1Yh6rOru3AgqCoyqxeJagtuSfVePXG45w32qwSFRJxlU4DxKIwlka7kHiDQJUQncgiiQMfqMYcCiQuB1YEiUFbVDKFpGCkyReZihjFTMcSicHFeMUijpx12KBGxwHnwezPbAYCaLJYxHizPKyMbRB2aSJksH2KgjHrkAXOIzKLqgC2QRVNEQiKxxSPAi+SnYzj1St42To1X9GMxlOM7XSaxXiHZeZB3V0TYi605ZpYKxVKA1JkjxYjBZtFSE8fAeBoEFakIjPXiqWVWSKKbF3EpYhQkHpkXHF3mV37/gp67PEi38F9G6b/h+3iYqIgL3UHkq2AvVVEgaMDxzQATPgjA1TCCbTltgctbE0B0SM/sjDXwWoRwDiLMLY1XH84vxo2fdOvtqv3bqAuOWfgQqdIzVSESZZsMgSqFxdVKLSpTx5JZDTmGogUkhA4pgoTKsrMFVKMMUm5TdeJskKxInFcGd4Mq4emv+qadtMsNyGBlwPgMDfF2J4dKmBJYyQIxI50IFmIOYhBQMkJsey4N5FxhNF/wAt9slVFXoFDc1yK9WHman51DD5fLfrVoum3Ry6GeAAvObbD4dgfQCJYhjEFJqUmDqsQhypJAUWmmcmopEFqS2n6THHBmkgVsVG9OaMnVN5Ga6kwuXs/riibrlbtrpmWuHoDOG8fe0X9IOIjGLO8AZU4/bG50v5IrqJ/AW8Ii4iEc9XViRKL1aPHK56qjsPNHGFw897gznk7vTJlIt9ijVIZchHBjlIssvJqLELYlVY4WiowK16SMD5kExlbKSIZYHonESJWxBJpseF0rvHqyMxKh9cH4DY+/R5xBb95kOtol8hQCMAoNn5lVRsDDqyRqN3eBrquS4VlxQJqulIZM3OFsY0OxvHqMLDEoQm7CqR4DWW8gjNsKinWXDLhKjpxJKyPRRYYiQhhsEmQzkSo5phYKGYUhDbWohCbuiC0J4cytpXGq8OWCoBwerW92m6utturzctbVAk6Dx6OV/RL92OvAUY6bAAhA08qLYpa5Gh9CBTnGcySY05GH8LFOjJrSVEAfWIXYqinBdH786vFcjmfre7m8/ZqESLk42qINub1oIQqJCsElliCwFqk0xJKIGSupEy8RmIupYkpd3kWy0nyzmTGhLGhUlWLmuRw1caE41W21avQSsFEo/rdkbiSVYxXuCZjaTUEH/0WSOAOJeVweJExIa1i+kWWWCB5sJW4giPSwADo6bH2CsiaMc2KoQIxZzg+jHMuSrQtwQSYt+2m3UxThHk7XHpRVbyiHVlqqmAtEnJjkoklwpaSMFBiVW0lRZiKLSvlFf2SND5AdJ1+QywmSgwR1/EYfBVYhs+rnmi5lQvDbLWZTPIZEJqZ99vdKqU8pOayEoKiL6JQpk2KA8iGIryNGb0JvZ05oRKHZZVA4Jh64eSg2oKmO3dsHGkowmw7777NVxySAoaXF4cYr3iv95EO03EW5RYUm9h6p69ZZ0NqQg5EyHdYSkCwy3GREKmtWGYISppIODKNWSuQkEox2L0PrgcBJ/erq9XqPjheIg4HxyNAcSX/2hc6V9lKRtalEsBaYGxkLVkRBlsRSyrLyEw2bIHtIhUjHIhJmhJktrCysxDW/sRwfsWh6p2wAvTr9W2Qhln1BJZzBp4HXaQ9A0chYrNMFUlhinILy0OwmM1kK2e2PDdDWNrCVilKsVQhIgoLAgmJD62CJKcEujGuwL0FQxnBR1iu2unsbqbn+2xq3uuLW5Mq2ZuRywTONCtiBSGF1pdNqIi0Ji4ibCkLS3otitqvhd4IEpkJi9zAZP2C5BLzdhDHrnNeD07INNl82mItx2Xcb2c5NaAY9dR4fBZkhdmIQUFFUkOIyNKcIdTFqljLNcTFq6GwZWIJIHphhSQOhiiq1FEOgLA9zIaYLrx5GFJ3s1n3Q99n/L1lh/kVS1cFhKOOgYy5hjhFNi7q5BMR5NgYVlQEkpQ4fFqcvoSYSmyeCouZgSDTyoqNErJQmBZ/7DwY7UfoZivBJPi3gPdFVQuXy27KImKzNks3CYrizJiKEDufBIHtO0UAkxLBrSPBrK1esJQUTFUwKU7rEQ59ebxyS1UNlEck8WK9IGiWRaDxMNu0U0ca23qKuKI/FcrUuBSd4oCaHfNUrE0EIUBCZ2ldCCwswzppUpyMWNmExGKmFUsMSqvtxYdYBNpqvB58OWTxifgLiPDrr7aTp6vxTqnutyc4qqrORNFIHBQlMMp4QAbpaM361VD7SxoQJBG29CQIGWAsomQ4KAkAMWwoliWtimVsgu6D++308gZ0Gx6Q3ebZrOZXdMeE/QCsVVTikQ00+i5SVZqsDZzK0izpUZzalBCnQzDYSxFSJFXISkwOaRSCJZgsAosNOF5lQEVJSTBtz3ezzUV7cdHmvB3B9vlKDRxXigDeFzUoQg76BUODuSJOQHN3w9BhoMrcBUYB95gtmAHywonPWCSAUZMTuDShvXvhuPAv5HLCArwEqTKhFMOljFfcXsNsejKd3PMF7GrmcL1SWy3K9J3zdtYNBRq/taj2poSafj6dTSZ30+V6gKPQ1yktTXs1n5oXBGBYLKdwOZ3Orx+hKLmEjIMORihVJSkoSbQYx+WYt78JKv8t2LUX2Lnh4osYbDm/ym6PvhYrMnmAebTUPyb8zPden0VPFy9D4BXUPgGFJbDXm345m+yf4IzbFKciq5TWFRhBFtBECGEBZ0zFiyLK+1dsmKNt8wpur1aT/epTOS1M7zBpL33gSsQGERd2DVkVQ+l8st/f3SyGfn2z5JcJ04V2TrqDjYhpkPZFgijEWIYlGul8Ol+v+zU/V5osGav0yTWt5MAbIVTCXJVBZoGClKuTfI5zFIY5emh6cecmTcOv87ZlZQAc7BBXfPUr90JrtUcjgOXSfOPvXKztoGnO1vwAen5oWiClnBPlIrYA/Czu4PDmOurXLaZgrzMwSoAwY5bitigBB7E08G5BWro8JnkeVIMmBEXUYxZ688vq/irHcTbNaBlw6vNg+DUAB0mqiFnH5jMiaalOinnJjl9+4cKz5MnshbVnZBZhsVJJ+Z10Nr08dvxBER6Hma2YxuYWocIsdeEaizH5UIj94LlzOxnWqyvs1hZTKAB2FAMxH+s8VI92fJ+BbuGRNTB2JSRWL2V9zjCk81QBKd/x5K3spsPuYnbrzCNEZoBy0jlFlU+e9dAwHKDoBh67kwfQi+fJpKe/EicJyiwH8miWVuHaBYUYqVmgt+IqYdd0nzCM7DmbOm0ta5rN5KTdbj9tttvfyLIb9V6fHOcGbtwkIh1qHCBwq3eNKNPh2zyyseqcViaWBvShe/u71AfKftmL9xupQmOdT7hzKjlyEDkZcYhrv6MsS4U/OD8vA/QLYPWbYXON0YpTq7nbCtLlZYNT82+/4dQsESDmV/ZPr2IJIgorA0YBcvrlVkp4S5VyDPf/KJUTAMsXnGYCNtw7QVOsJ+2pQ3wsiPxiMvmOoyYkI8qNqWjEjNhKHZ6QgvSCCRTjChXV9gq+Xp0vLzeb5XJ5cRGiQ/A0lvOrLA4gMnkXR8JtyM95eatQNJKwY/mIrJvwowymaOjaigdUJJh+MjnVW7c4FfPtZrryvqGxliLDskqJETYipGcqW1sH635Ozcw9Inijuc5XV3ySur26+h4SAmZDgK48Mjyd+XhnRaIol0ZaRVGkIpv+fo9DzS9jsyIGaNDsiDgOMRJLJYKZtbreEskXOewBDzVaxeFH0Kvuavw1VJSPPpUrCWzyJRwNJaVJMsS0aR7Oy3j1CjgScRTHdUP39WvVpt1GreTHYGW8yqO71KAwlYiDFXaNu8LyZRUbHGHQv3NGmo44vTkFKLszL9tnDOuoya7YKWFvdHdqx5BEowdUYtY9/dGqHqcsxgri7efOzJwHmEAn4oDFfDubA57q60E6d2nV5tbgUuj15InjusQC6cQiGPr7lkNZ6g5wbOFHLCqJI1DDpjgoiGSEBOPtrK3PF6muCPpyw8upXI9qGziu4jmO9vlVaL0Va4Tl1QrH5fZq49eM0KL5PoO8E7l0sWDMqlzsGgarh9C8gOahueQUUrQkgMhqBj7DVxTRTZ9mDxyqzNoKYHaHrtmjlspYQbGkowDYO1fwBDnhYs278ytFUxVdljwOmxscld9GBY5Bjq7cpUQuK1KLseGIwRWApBYnIYTOGWb8qphsiolVXdNmpcTCEwVHJH4KkGLZOcMjf9KG0WCxcscqKOZcGDAqKG2YhE/uXZlfQcD1ACh6GXFun6E0k1XT782jKjcCWYsiCrjxZ0k41Kky6ipZAALDotXwnmAyLYXV8fbZDN8ZphicKJOIKarNUrGLOkvOna3yagiBkC1shS1Q2Vw0x6t6MCqgVpgtm906WvMAoFVbG3xfVOvhUhKnHNhRGEu3XgRXI2h2d09TmodJWZkppV65IKzQslwUWVhkLism6NP5Hqcv80UsTIH5cG0sYZBlrySM92QOjrMRHjfTptvy6gGQLQr88BvHq3Heztkqq1KOf3d7cMRiHDSoR6hCHz0n6F4GFsDZ0xuBpER3Xy5RMvMzsiTCYgtl6HRU89oHcOiWYJ9hycZyVaJC1hpDFOMVWrCkBcDOV5PTqwmm6dPv9fuis6vJ1XQ2Pjhc6tqZGVQhEEhMJ0nfHowQjRZnRwYrBHUcVqNYfrFU1hTBDyabPXZU8rD23tKP8gAUe5E5rRJFQiTszMYWpwGFHvmOwrzlSQ/L+O4HzsSrfsA14mURYbxiIQkq8TVgasivYMtJkMXTsrJmx97gej0v6yQyrs0E6Ohpe4rSD52IjfhCQHDe8MQekkVlFQQgSoDEIUoXzJzGtoUs5lfHm2u4WOjSrTpMP1997TZDc311Fgcvxis5jTUKMRs8ZoZfFVYSoR7FiIytJOa+zXFkW00zWyN1rnHFJQDOFMpuU+m5kzKHhGcw/tIRBzXZeSupVnIUWBqs1aVEto/nV8dbClBG8ACM6dtFs2/7py1Z5o33r1SIUxcoSAViFIU9+K0HimTDFkgLiHmpc4mLIPMJha2tMVXZ40wh1q4kTpAVN5xR2qXsYKUGE8g6fQEOcydbqcv8CqUJvwnrme7wBgdYYJS4uEKLBfg+A51kEmAxV4UVB+KUiEptwbz31/MHr8CR95ZLIhIPCMCWg6iMQmxs0gxayMNamIVCSZ0pl+STMQUnaNacXx0BHGPDp9Vm+/oR/a5n47kBHVfsJpUlUAnEIeTvlQ1kRpvamt1uS7ibnFaCsesJEtpODutLgNofN7vQvcWl7pLVkMbAsCHl0kgFgA6WVHX/qgob0+pjQLvpT3aLFW+7AGqzAqfluwm6dRolmKT6e3uKlqec7KgtOFpGZy7fIZUysNQhEtlNMfxJ7cSrkSrjZuUQcrN/vvYQGA5ySyYW1yC1Zs3Q18MHY/uu6a8+k7jh+6I042vcWC6xeRqBFuV9hpw6A+DdxVSABmB9SUEryRtWAJShg8tWtIhuT4gd4oycI4P4QwuABdpFjDQ4XVwy1ysoVqRlHSUWNrRIcQyy3d+DfA85byosNYXQLa1yXOZ4haake5cvvqyYsuP87jN3yAoUY96oYzHLvapFFVeRLIedZWuo508wUnHFcNzSihui+WZy70g1ADtjysRU5JhZRWAjwftXPtaOQLfVif6L7iHDu363BC3dnYy3tPTc2UDXLpRMYFD9F4yv/D2JUKsKxBIwk1jRTb+fffb5kk3Ex+6QDp8HPw3hKQn9z6mFdrZkLk5E5F7CUfP5nm/pUzVaBZuE7Q+zMi0KngfVUiBfthirSViv2uVp6ze3jwDHK5Xn0BUNUGi7dITKHVVSB3oBYS3lrL1xtmZYL6czfY6wbGez2VLvNnEfcAjibBwLc0asBBQVl4jUbAhbJMhChNgXWX38qcrVezLVZPMQFhdXV3sNWgEni7VAzccdineKoipRGaRQsiysPX/SHb2hg5Bi2Y52sTEz1+WTrgmG9f3TZLq84eX77na9vlnykekamWky5alCWYo3bknSymoc2x7cKJKt1dI71eKMTMhkZm4kyvxqDKO3oLqBzBbF3ApQvce99LtqAXReAdsHA8Yvty52BHDkRxlZWj84aIb57Om73gsBQEvYDYtpO1s0jwg9zu5jAIRWmxxIIueOVBz5CP12aiOJ0ko0k2DVdOlAZC5MIq5Yk7day8HGw7McojDD0PF5WPDZoYH3RV2AimYqKonmGwcX8awIRV6ND1km3Wwyx3Fzqco9OBsWw2d+1L+Y8DZ75gAiZH4hZ5EcOTEPuTZrkUxjo6WsQ2mds8fCDjtyv72Cg2HsoDnXLVk+44377SOwQ9kqgt1js3jyJZkrluAeC4ZgAZf1fvZ18BA5ikE9ut9OmkveSOdPUyWEn2LJkkyq0I5/2SKL1/AihCQTaSwaSXlPpm6GJIGxn0dhccXjl8aYX8EbF9UZhFhWQqLu1HeGoyKptXWQzhQ4bqSgL/k0htZUsT6YIcvE4z0fCYZK2E5MaKGG2665/HKHsKCAispnxWbmAxaZgIHG60FvR+AguJrddQ9YbDc5jGVc0SeLcnFkhePKLVlWR5C4BmU+mU94WcKs7FtDbc1zBT2KLmNWuBdIVzR8RMSzi7mE0foIwB/jyghtxbg63krYT75vXEcXsm5WV1g2GZLxHAeaKEAbO0T8STPHEcW5VbBGTgprQribtmu01kP4FBLIRv6Xk3uMP6EtGhHaiiwRn1J4FhjakAtZbEXwFlUs4yrGq6PNVb6boEVYKaz42ykAihRXGQHqUOxB4ZvuDues4CqIrj8AsM3AR4g5fQp/tI4i5BthN0U3m6W0BkZCkIXS3YbB9JugYYnYxWAzKxGUiM1xfnWstS4386G/7atHXK+A14PsbfjnKio4Mot7Dj61eNSLNhtLrxenGp4JwVGUSiPixZ6/Bn/KM2TKBUKyUNuSLVtX3pZIRTEwKZYrCGUWHtHH3w92rb+b2AfvG6S3/IeGAowreD8ACNgnLHqpNxiyh18CM5bMuJQ5d/fNJ3yX0P1LizBgJ8Nji4loX0WrHaAIS8JfsHSAEWve3n0DbxWhqlBdN9DI4KjKvdAP941x9RrYok23WGO5ufEJnLBrhosV5qJ3GPG9an7F+jGLKmNkdnj2xZj8hUyrUODYGFU82+gJdTzOCg1xCOwRkxbdgtTyepU0HItfzPYMbwlsYSPSTqvFJhWPOr3zHnIFsKzhy2r+tZv7lhbDzHGlzkQiXGCHAwYdEh0X3USAVT2wAND313xMvHsEtbtrdXuKVoRiibDCRPQaE7vdsuVjnLdA4qyI68VTxniNb4jMtKZxKSIwq8tFdMyveBy+aI4ANuRwg1PhNx+rgltfSM+32cyn3+mC/riqG0wS62nLLh+jF/G4JUk0ff7KpgLFpz6saOWPm9B0f7rj3Orrs2/LvCgx6OALy7s4PKwra2ZOkiZkTRYk91oP3ut7u7n67Wq1rh5wofH4AmnTXPvzCYC+86I3uMyNwBI4sVnrGRYtirxCCbQ+021mMvzTFb6qwE4NERPerR14h+UEI0hzi0tDSQUVaQhfBgyFPHRFMxWVpUUkZYZSaqqJqveQ34TH5tun384262athzaEx+bxVx1903Mkysjng2x++tTGAjJdT9D5cUO0So2TF8LGSFaogJryQ/0Dj0acrtGCJM7OSQrbgIv2vrBKH/Q80UJDZq6o0COBiMLRAqUajrUWb4h+WuOCpjJcXLXz+WR1Op+vle30N8aVXb8ATYWQCeOWtUhZiegxg8jmhF/SUO1a+vGLSO53ZqbHJ4xkvH2OYY2Xo6kVJHUoRa4cOVlEyCQ+sGIRXDSUChtB9f55UHC7HZrNIn9XTU3TTT7pfYZP27gtg/EKh0aUmhgpSZ/PQhAqykc2RM0CpzVXDZXDMsw4IQpG9bU5RvZbcYSmw5xYhLZCJoxiDJjDDMOBzRPMIPWayNhlq0GZnut6kIP0m4EF4S8X/WZenuMIkJfZ/+ckXnGP584EEqqOJRyifcCItzzZ2IiQDueYhUXtAAiYG77iErtWfOLYnExBiUXyONObe1Ll+FJYbkQWo6JjZcJD0AYUkmpA+kqT8T7DUfBkdPx9BrYptwr8nky6rktshjvOv30tKAVUrkQ1uQDGhdA9zhhsrXTUfNZfaNlX8clA1QidVgu/NmlIq4CK5XmTY6cOwlKyAayaLiylx1JSQTVeHQBtRhjmy3EmKhjmk1/5a2sBek9Gru04vKPTm57XN/EuGcU0zEGiWKN5MKuOwQliWVHGB4WF1RDCy+YZVM5oKz2mlq8UB1KmoDW66YFGWkCr7iIGlJK9sSpeqKRZdT34o4DaXW+v2s1q40vEmLfLPd3W1cae7XE1MrKlZDOsn3jMwctdm6zfDtMGPqvR72c7DzSLyVMdVpTdYapf7VRBbqg0JOYjknitxBbcnNEli0jWaahBPlfzqyPQz9p2yZ+YLnCh7we35RveuH+VbtkAWRQvgUu9Egci5a0ZJlPMLlWzUmH0BAJLw3jxx+eMs9hbGUGOzBalOAhqRTKViJO9uIy3XmAsIUshSip5Mx/EFeq7Xm1n++34IThGjKtrEot63k539KkF8ex9RhTwAaSFr0FCnZenfOfKmWxNFWad5xN+dkKxAXPvclo1QOchy77sU1AyJeBc/ZWPNIIFZElOD0CiUIfg7fGqgsGPl7fl2yVGlBquP5i3yx1XuGeDshgEBh9eUU6FcJBIbS1qzcFKWVJGNVpvMVEzWAyHuAj4B/XhFLjjFItDFvnYqLS6iAw7zGPv4OZAK1yXbLGcWGzpx+fBfqXWHIMIsJkh3ro2b9PwubN6EVv2BEhQmNDMY7wJcMGy4EZrjH/8qyzTIQpfnCDwloIs0TD9rzzpUx0gEnnvZgPPtZHxNciMlovJfZ5DaOnBnEqVKyOKiUJsNcnz9+4zwHezcxCNH4IDPq+uprNtvnTr8Qpe1RPjAkE/uf88SlQkN1hjCynsztYDogPVKkJQZFF9NFY54y5m1XBDOxqqoDNcHCRrFbFXbU4wc+AcJjRMkjYiNj8u5ohKXMHwBUDCueaS5+2+5RQa4Ja9vdts4nc/CIwrVBn+1Bljn0z3GLIlIZRDPzGA3SmfstcngJUWHP8ycboeuuFrzy99MyiKV+XAuNDrmjNLZvoKmIe3CeXAGa1QHBHZRmRqaSmM8SqfO78Jy6vt5tMKVzOrvOvOaUL3MhTjvqj3ABs5rT6AUspdt1oMa0AsUzQpT4NhISvNiDAcL/nXSTP+k+BeX5+Ox024kQPf9ImFayiVGov2mVCtgoWNxNW1D7OwZJOLlBZNd2y8YkaMuf+YTv9xim38sBI9s139UuVCw+Vv3bNkg0gMDojJarQqaoKMYTfMy4WMeOUMVueuXT/1HzzObtiYrz7mcckoxnkrXy9KJHgWY3HUIK3sx07EsjYiBcj58fyqBrbfaoZwY08KGGiIK3rmIuzCId/zRqR5YUqDYn1hjXPYBYY0PRGTOKsX+fzHIcNiMT44ss6YBBsQqFnrwjAUSQXYEstjc8P3tsJEVmEWrLD2oshJICSOztvh4ghscGnYbWP4Mug5DvtFzlEQKxP31uI5ulWoRLEKXiNhZgTGNloFzeYi6E+lJB5BtloOLgxrqIS4KOwn55yhFR/MGmQNEAcVoPEKB9HD8abh5HlffiATu6UPLX/5haQEAI5X8JJdwIW6BT9wg8TCUmfvkGzZWejlmHWz0hIXAptu9vAuVXiyVMi08iEZZ1lFj9S4sNgeeQ9RGmvTJvhIhJOy9qP7Vxgtzlef9MOrZFGjQVOFGWcJBXj/iv3ADZ4jGvgej1rB/WYd1WTZa2SXT5wEiDZYO2KCWC5mR2OQcepkeY+a/YdYe1q2REh8W7X4Y0WsKKC6FYOEw/vtb8KwOjjccAxucE7abs91v9NnxHzmpcUYVdedNVYuyiRJVDWanvGFnKlJcvanjFLqLarQptj2MkSC8PyqXy2gcMwo1rT4XfM5XsoVayzSuew+t9BqGX8PuQLswwj9VY4WAdMNoG2RsIUEmF/xjRU0QvYFjyudBd09FkawwFIpiRkfMkoPNm1HK5HcKIkTagSkGQDUmc1NT+8u4k1odr4xQzLLyiIM4S2VARqv3gO003mOVATH0UvAeOWy3MnccMLBWRADTe5YINOuxCOGwl7zIotiE5tbiIuE/kgSLGIOW4HgXbCUaxGkyMjPvkzL9esgNit6FOV4BfNjMFxtv7TtRX0P+SX4PJilq0ydBfOBVKDEUS+EAW9PKVyciakcSE2mqApIFJuTMRtms7y7CnHGVbEcSRR77um/M4U+qeDJijNAirY6Ml6hVQmIo+cV/+JVn2gdA72HnG5J8IN/TJD9mXdUHHRiHTSwmv6qzrMV7cpithKSJMesIqIx6kycXAz732hcMhBqGsCnu5dskiojl6ifaycHLCTaDsKP74v2776tbdD3OHZbiuHjPc4jilhYUNjF+DxGOmdmanYUE5Nk6qIMFEcWLRglT8EXW6pFiKQMyO+DSaBMpIRlQFTEFEgL8uP7V2flweBx4PzKXgkk+YmjHze7XJYc+IWlVBaGnUWiBBWrJDQUs1HTLS4egblFeDhjZDKQhN01z4RRGGXGwcqf2cQW7t7/v1SYoyGGsw6ruVdAOcYr+ItSVQB/GYHXghSqVKuYGGERTUih7awMUZCZihDiqk0C7YsXn38kzaQizOEgxEAJY8tCWHggYLNSWXQsrkYpf7f24OMbnhsf4+dZwwzjlQoRsAjIl5MpToIHALEqxH7HxQ2fWasiEBFCSyweIFHQARUra4Oz8kkNkm5xkGe0ChjPhApLbC98vYV/ZLzqbi7n88vLS17ZCFDUYqvX18ptZYxXLEqNxJ3HlmfBQ7Gw2rUZvsQrQ1anVWxkmaRYNJmCI2uoFSSUAmOWFU96Usu1Rk3/HD9Cw1wQCNmayEyISZNpumeGhi+3fhh2m83i+nr8OekYr3iOkm8ArwV98SJw16BsWLgTm1Mc/dIBXCmxsiFb+UpRBcnmeBU+sAH7ieFRgMUOJx7/rGYUS2yf4av4TKsu7rej0Wpg8wWMc/bKpvfvi46g99vTr6urV1LiXFPK1OZkfYFAZe24BjaTLAVOC5Zc3KiWDIsr4BSlo4ZWWZ1IK2a/cU1IMTMUdTBmbZACztvfnooX6L5stxss9cXy5sU0gnGljqBjjhg4C+ZxkPdqpDWG7XCPy+rXP8Ejo/BEUEb4KYJDkJprycJqYDnTS2wWvQS+MIODsEyUmQnJC2uJDl28N14xvLBDy9nst1m74guaArTwfNMPt4OOQbU0nw/SXC7VIzd+hY5sFQNeseD6J9TSKEmdicBIUygzCd3dKVbBVgdGkT2fDIXM8oJk5Je77Mk1lzitxoWr0fF5+0uYVdc43URD+zi2L+/82zsRsxhE+C0yMfm6c9zteiKf9w1GcDcWJ4aQCUET7ZQ5fSIbM2kBpxIooQVVmSGcNGudCSO3ITIXplBMqfvwPBiw8Ht97DMwN4D1jU6NuJqJ3/2IbmCiyZ67jQIvTEThUhEtHy+vFZPa9CDfuMi6ooVtC1+UJen3bqmypZQFwWTgIwplkpRZjAtPIlIm2JsP7jPA1jDN6XsKauD7V/EyAhxnr7EqYrGRIJLF7lQ3aywziJUDGNh67NiCDjKl2JlsraJoxa+yFDjp5AAecb063WP+R23UD+urEuU2i6y+83obkH/GRygbP/NSQ0WjVaDng3SnerIHdAjyiTNY7QIx83PRe+m8d6ddL3XJTdbB1rRAaBTBgiUmSUwJr6I/33OIlZx5bOKNJrquUGbsDyRW2xfFgWhu/AP3RbvzzeZiwzd+CPA5mZzMeLtvsymnxrgeVBHEPQ9Bz9pDNAJPkvycVy9ma+eUNTNX5iMpVWxYCyvIjAwM4pDs9E4zNYSwtiVW3rXlK28wdXZDMunTjFLg9+KKLl8DRvnpl+f7ycyPK3gidFyVYvgtclUYkqpCzsHpQhEZks08AuLSjgkjQ0p7i61eoGH0syQqR+PAtDmNB9AUA5cigAtTZ/5gvHq7sV6D7ovKI8o8iRd3SjEH0HTdSc6YVa8axipnwJm1WCRxRJCA++BstZh4x5+cWVhUy4XRkvkAWkXYRQAZIlLkqcF2ZLzSkISk48+EEZZH/zicM3veF5VvFoPxaD/7HLc7Y5VY5DUin7/aaGVaOJFVqIxfsJXItAEkhBBrCyslC44dL0xtiyW/JMuMsdmiYtmgwMjw7njFXyPaYr24GidTb0CJKxXDUwyiv1QRIlcBpfYzfSIpJoSgtIa9xCKFD6wqFFoTsrKl1EqAmuayXYaRjK0AyaMzPmLxQrGLIqoEIih/d95OUCw236ZXT+O/n43XiAnlmZeca2SX9ygKqaqjp6s45l2RaksAbWUlHq2lDnwIcu89juywIcHL6OXhrSEzjxj7b3/lJBAZMnNutCIyKWDlP5xfEdafOGNgNx2B5XeHKYpg9eof1mUqgvnXfH6ngzPqlVohdkxVXYJ0xcqJca4UZSYttBaiCnVb60+Pamsussb1PccZLVbFXlQ+aQxWkg/iCjC0q8kHDarxKkppvp2Xt9IroAB9/BjPRA0mDtiSsUgpiqG2pCMoj4jY54AgNIafawwPGK34ANNz+5I5VYCKtLdxvNJoXqA6zJZXWw/r78RV3Bfl9oDgOc+3GChgTVhwM0z3c91TNozqgpW6jpJaZZZp0pWYwBwUBOIaClQZAxNnUpJYjtRFcHTHtIdsNpQxzZwUl3yt4sh4xaFPLda3K82ijgNNeV8U/gScs+viQRUysMjxS6QQvgnp5iBz8X0EvI9azFkskl/OPSzb6o8/iiWPT+y+pnoh9FL7YD7THK/cLjVkBOES72q1f57sv+zbeE/m7eDivB2FsDPYJhjZUYJXFkL8uMRQhdZn2RAEslqYnH1opYG1FlNo/gWbBVOMEmTAxFrsHI+Y9TKMsgiRuIb3j4FANDqB/IAVQaMPxiteDLb7do+24i95HgM+x6FXOvTPIJSuJYCHQpeHtmL57wLqKMtwNLIVWBQ9b4sqrsyGikA+PFnMbf7EHwAmWEEsFSAtBcBvXw9i54ReTw6OAMcrekNGhxXJXNB9c391kWKvI2tS+IU66MIGKdaMEXeq0FwLx4VPwfktjj52pMDWYM5mcU8wRZIqa2Tmqo33Gdjqv+vZhLrJfZWA8SpeYv92107VR+gXCWCKK/pbULaQVPqXoAoRqEPVi0lNvw2VhTLHliTrg5BGxGM+RSkFWhBY/HE6WFmgHKRolD4CPjoGfxAwXvHuCxpmvtcXyKKJOFNvl4Mk3kKrxbJgg7NFblxZdRtUG1FidR1JLIlTI2yeVbnTS6fS8dTGHz3VT47ZTCVRXc2zUgwhP5f5OUBRGK/0NJ5Tdt24cheBWkxbvWftggNkQGw24QWbcEQ8goobrcZokHzUoBaL2eQ3/ggHA4kiPR5fxPQYQHtGqSiLCvA86D3+w6A5g64HMTDpvzAArApq1E/b2RptGTcW2DfsIRJMJEpGnSuGhDCNJSWyWljKmtAi114KUTHKjfF06v9oEk8R+JyQygo2bqyUSczV8yt5+WOg8X8eJ8npZFb9afbgAeLfDbo1hokRUMsfHId2P/oc511YbHznZrMVcTed/jadLifbi2ne0xFAmCjIIJjcpbjenAiS9VpvNfsioVNtFCScBpbV9LTdbCdhIIkqQgBWVvLc7srvfb2Cj4OtnD47/gWMYB14fjmf36xvkAR/AFAGiBrZmhQU/pAYzWo2paOWwBqoFiF+WaP1fMmKAsZ8og7dAH7mIPmJQ/e/HF5fC/0NgqNH5t/wd9v8QfiBYei/oWl/+Gr3b/i3hP/Y/vuvCzzvUNmtf9X+vT8o/b4hq94H0Ae79Ef271/VJn8+/Dfs2X9v7/xheKdJ/rmt1cnda5+Df7iVCm7DEFeSlWWSrzMXeK36XcY1WIv0fbM/D4bJ5tMm/qUeoJvcrk2/KpedJ83J+afNZt40y4lN0wgb0V8MruRfDI/6MYJ/8A+a+BWRprSe1e7yWzFdUe4mm0XPrzCe27zC5BPWEX0A7+za727t7s2Xf/6kxjs4Gfarr01z4+8Eurh95n+LGK4YV3zvilZqN8BjXavMMIKUZfeTQ5NacABpFq3/0iLVxqP24Yov4P7UTYHfNx0I2DUL/sbTkj9rtJtuP/FtzH7yacMjje2jT5EB1/kriXPg2aa9aNuh6ZDh11et9SfAYbucXK1W+lkcPqYA/KEdT/hdmRer75cz/WHHbLtYtJuuGZb9gj+chbY6+XQRd/anK7fKbIssl/Pl6lPX8LjcbOodQQT+VH//GKCtVttxiP2jUBz8sKfFavNlyz/a6/kzUD7uEDGItv5qMfG7bhyRpv6TzJl/sfRU+s8lQ4GTZq1buX8m+JuGzVrdMh6bAbHn2QA/3aQV6Bic43Cbrzbt5oIvjSxBYAAbtpv6S+Ddko3ltrrhKfKUGTav3jJZbiDmclGSQw5JSCs2JDV9iMpyET9Nv5rp8c3PwO9tx4X+UW47xZilTuub6XbdzbcdjsHJpy/1QTW9+uq26jV6za4iQwWvevnPAB6Dq1a/PvgRqDV+LrSq3Iqrb6sbE4DHKzTEHHHVX/XDiu9J6nkbYI4zwB3aquMP+ZCtnyb9bB//DkBblX9EervYf0ITvQWL1eXNcrtBmZtPi+seddhsMLZzPMIRuIwvxfrlYlhf4Ri8R1u1q/n65qbrthtnGOEvabBudTX/C3umgoE/J823rJru6Wq7xWSh32w3883nZuAHh/f+j5iBrzYzxpZtM3ziW85XfTO0QK/+ZvTPh1MfAL8X3o2zHwvCx3GI/HqtWnCGyVFK13/pZPAElXMaPil3puH2j1X7r4cfa4t34S8Zi/9a+Ce0yp8P/5oxpMCRNvrdTecM/xEt/p8Ov/PXDf7r4V98BP0T4N3D5oeOqT/7wPtXnR3ipqRh3ElS1S7/2Xv/HwPHD4W/tIn+gjsr/zz4HS3TNP8fvtL4FokpwOsAAAAASUVORK5CYII=)
BiologyGrade-9