Maths-
General
Easy
Question
Write an explicit formula for the arithmetic sequence. ![a subscript n equals a subscript n minus 1 end subscript minus 3 semicolon a subscript 1 equals 10](data:image/png;base64,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)
Hint:
- A sequence is said to be arithmetic if the common difference is always constant.
- The General formula of any AP is
.
The correct answer is: a_n =13-3n
Explanation:
- We have given an = an - 1 - 3 and a1 = 10
- We have to find the explicit formula for this AP.
Step 1 of 1:
We know that the common difference d is also equal to ![d equals a subscript n minus a subscript n minus 1 end subscript](data:image/png;base64,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)
Now in given question we have ![a subscript n equals a subscript n minus 1 end subscript minus 3](data:image/png;base64,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)
Ie,
![table attributes columnalign right left right left right left right left right left right left columnspacing 0em 2em 0em 2em 0em 2em 0em 2em 0em 2em 0em end attributes row cell a subscript n minus a subscript n minus 1 end subscript equals negative 3 end cell row cell d equals negative 3 end cell end table](data:image/png;base64,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)
And a1 = 10
So, The explicit formula will be
![table attributes columnalign right left right left right left right left right left right left columnspacing 0em 2em 0em 2em 0em 2em 0em 2em 0em 2em 0em end attributes row cell a subscript n equals a subscript 1 plus left parenthesis n minus 1 right parenthesis d end cell row cell a subscript n equals 10 plus left parenthesis n minus 1 right parenthesis left parenthesis negative 3 right parenthesis end cell row cell a subscript n equals 10 minus 3 n plus 3 end cell row cell a subscript n equals 13 minus 3 n end cell end table](data:image/png;base64,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)
So, The explicit formula will be
Related Questions to study
Maths-
Use long Division to rewrite each rational function. Find the asymptotes of and sketch the graph.
![straight F left parenthesis straight x right parenthesis equals fraction numerator 6 x over denominator 2 x plus 1 end fraction](data:image/png;base64,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)
Use long Division to rewrite each rational function. Find the asymptotes of and sketch the graph.
![straight F left parenthesis straight x right parenthesis equals fraction numerator 6 x over denominator 2 x plus 1 end fraction](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAGYAAAAjCAYAAABmSn+9AAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAXQ/cXWQAAAsJJREFUeNrtWs9nXFEUvmJURYSqisqiRFRFxVAVUdFNRUX2FaMqSlRE9B/oorqJWUQX3VSXWZSoiIgokUVEVYiIrCJ0mX9gVI0xJN+Vb7iee9/P++a9ac7HR9597468c975eY9SAhNPwXWwATbBLfC5iKVYLFARD3k9CNbAAxFNcRgDj0QM5cNXcC7ms2/BFcv6J94TeMQZeD/B88fgkHE9D34RMfpHk7FlA/wHtujaao7nX4Kr/PsFuCcizAeXtIIZsAL2gc/Ac3DRsWeXGdsJeFdEmA90ejxsWa+CF44972lZ4yK+/LBDK7GhZVnT1vSD7myuLC+x6MhKXFgJcQdleqdXlvVH4GFgbYT1Tj84wFhUuCvTZvs7xb5fJTf5W+A+090K1ybAUwb3Du7RukxFzIJreQdAG4MCrqb47Sc9UEFroX8D/4JtKmoqoLwNRyz6zkwtN8WEoUrFpMUBFSTwrJg6uJTh95cTxiZBTMX8DJj2bcabYYtLOOJ9E5NSiOWjmAb9rInHDIYmtsFpR4BtJIxvrlh34xQTJoy2Y9+SkQ6/ichQWvL9+7eYdsi9dbYn/kTk9K0ufVC9TC+urIMpCn0holYQV5aDxeyyFRFEH1PhGuOLCxL8u5wuf1TX5xEar8HPIbGoLmLuToHZGV4wsUoFSYHZJcUo1i3jRh2j3dsdy3M7dF291JLpaZS9idlpxzeYjJwo9ylkEdCnpB/4f3nHu4StlXpEtuYTuvGoz0cGeD3Gj6IsZyZrlMWl2LhSD9R1+74o9+9z33+HpmXNxxiSKCYDJpX7uCLrGJIoJiV05njoKIw1so4hiWJSQKfxm8re6Q52NOKOIflqHd1YxYxQKaMxns0yhiQWkwB6skWf3fcnqHvSjiGJYmJCB3LdIqrEtKqsY0iimJjYpsVEwdcYkigmwQtHBeXCxpCSJAtXZ3L++lbZYdcAAAEAdEVYdE1hdGhNTAA8bWF0aCB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMTk5OC9NYXRoL01hdGhNTCI+PG1pIG1hdGh2YXJpYW50PSJub3JtYWwiPkY8L21pPjxtbz4oPC9tbz48bWkgbWF0aHZhcmlhbnQ9Im5vcm1hbCI+eDwvbWk+PG1vPik8L21vPjxtbz49PC9tbz48bWZyYWM+PG1yb3c+PG1uPjY8L21uPjxtaT54PC9taT48L21yb3c+PG1yb3c+PG1uPjI8L21uPjxtaT54PC9taT48bW8+KzwvbW8+PG1uPjE8L21uPjwvbXJvdz48L21mcmFjPjwvbWF0aD7aB4x3AAAAAElFTkSuQmCC)
Maths-General
Maths-
The cost to rent a bike is
28 for the first day plus
2 for each day after that. Write an explicit formula for the rental cost for n days. What is the cost of renting a bike for 8 days?
The cost to rent a bike is
28 for the first day plus
2 for each day after that. Write an explicit formula for the rental cost for n days. What is the cost of renting a bike for 8 days?
Maths-General
Maths-
The daily attendance at an amusement park after day x is given by the function
f(x) =
. On Approximately which day will the attendance be 1125 people ?
The daily attendance at an amusement park after day x is given by the function
f(x) =
. On Approximately which day will the attendance be 1125 people ?
Maths-General
Maths-
Graph each function and identify the horizontal and vertical asymptotes
![straight F left parenthesis straight x right parenthesis equals fraction numerator 3 x squared minus 11 x minus 4 over denominator 4 x squared minus 25 end fraction](data:image/png;base64,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)
Graph each function and identify the horizontal and vertical asymptotes
![straight F left parenthesis straight x right parenthesis equals fraction numerator 3 x squared minus 11 x minus 4 over denominator 4 x squared minus 25 end fraction](data:image/png;base64,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)
Maths-General
Maths-
Graph each function and identify the horizontal and vertical asymptotes
![r left parenthesis x right parenthesis equals fraction numerator 2 x squared plus 7 over denominator 1 plus 2 x plus x end fraction 2](data:image/png;base64,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)
Graph each function and identify the horizontal and vertical asymptotes
![r left parenthesis x right parenthesis equals fraction numerator 2 x squared plus 7 over denominator 1 plus 2 x plus x end fraction 2](data:image/png;base64,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)
Maths-General
Maths-
Write an equation of the line that passes through the point (4, 5) and is perpendicular to the graph of y = 2x + 3
Write an equation of the line that passes through the point (4, 5) and is perpendicular to the graph of y = 2x + 3
Maths-General
Maths-
Graph each function and identify the horizontal and vertical asymptotes
![straight F left parenthesis straight x right parenthesis equals fraction numerator 3 over denominator x minus 2 end fraction](data:image/png;base64,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)
Graph each function and identify the horizontal and vertical asymptotes
![straight F left parenthesis straight x right parenthesis equals fraction numerator 3 over denominator x minus 2 end fraction](data:image/png;base64,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)
Maths-General
Maths-
Graph each function and identify the horizontal and vertical asymptotes
![straight F left parenthesis straight x right parenthesis equals to the power of x 2 minus 1](data:image/png;base64,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)
Graph each function and identify the horizontal and vertical asymptotes
![straight F left parenthesis straight x right parenthesis equals to the power of x 2 minus 1](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAFsAAAAQCAYAAAB5qQM2AAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAOJ5y/mQAAAdBJREFUeNpjYCAdZAFxBwnqO6B6aAUOA7EelM0ExDuAWJ5hGACQp46Toe8oUoBQG/gA8XIouw+Ig4ZCQP7HgdEDzYAMs42hKZBW4AIQFwDxbDRxayBeA8SfgPgXVF00jcNRDYhroXbhDWx8wAAa2JRkd2MaeXASEN8AYjY08YNAHAnEPFC+FtQPkTQM7MVAnEYoPAkFdhcQ51DgiDwSy3pigQu0GLkGxKJEqAeV55foVFKQHdigiscWic8BLb+l0dSBPHwGKo8MLIF4L5U9JAtNvTzQSriZSH0/Bntgf8KSTXWAeBua2BYgdsOinw1qBin1Ba66A2beYWgZCePfRSoycAFLCotDqgU2Pg/+waEvB6lpFw8ts3CBXwPcCADltpPQinNQp+w/eORWAbE9NGUJD9LAFgTiDThyHaW5jC7FCAzYQgMyDY9+ahcjpAAlaECr0LkpTXZg78aR/ZigZWc0tLzGV1buHYAUrQFtf3MNQL+F6k2/RiBOhLJjgXgCnrK9i84eFocWcSwD1EmkaqfGFOoZZNAHDXR6dmpwgS3QlM0w1AKbAdqu1kOq2XdDKx50sA1abNCru05OZUdPO4fNQNSwBhkkdru7CLRSRgwAAK1RklyX+LDXAAAA13RFWHRNYXRoTUwAPG1hdGggeG1sbnM9Imh0dHA6Ly93d3cudzMub3JnLzE5OTgvTWF0aC9NYXRoTUwiPjxtaSBtYXRodmFyaWFudD0ibm9ybWFsIj5GPC9taT48bW8+KDwvbW8+PG1pIG1hdGh2YXJpYW50PSJub3JtYWwiPng8L21pPjxtbz4pPC9tbz48bXN1cD48bW8+PTwvbW8+PG1pPng8L21pPjwvbXN1cD48bW4+MjwvbW4+PG1vPiYjeDIyMTI7PC9tbz48bW4+MTwvbW4+PC9tYXRoPp9tyDIAAAAASUVORK5CYII=)
Maths-General
Maths-
Write an equation of the line in slope-intercept form that passes through the point (-3, 5) and is parallel to
.
Write an equation of the line in slope-intercept form that passes through the point (-3, 5) and is parallel to
.
Maths-General
Maths-
What is the graph of f(x ![table attributes columnspacing 1em end attributes row cell 9 x squared minus 25 end cell row cell x squared minus 5 x minus 6 end cell end table](data:image/png;base64,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)
What is the graph of f(x ![table attributes columnspacing 1em end attributes row cell 9 x squared minus 25 end cell row cell x squared minus 5 x minus 6 end cell end table](data:image/png;base64,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)
Maths-General
General
Direction : Fill in the blank with correct letter.
J _ _ p
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veqzBv3lz84Q/3wefzpa7++2FcVfP27dtw0003Ytbs2bQNi4xTISJ6PFm0ndqomrvwzDNb8F/nN6IgKwHPq2hHqWVlTJTNzKGZXcNjmMSSRNV3E0cXX+VNNKPn/m1WPPCCDYOeKvz1b49h+vTpqav/O1RMv/vdPbjlli9j8eJFJMdJiNHDV2htbcKGZ56ENysXX/nyN7D2vLWpu16Oz3zmU7jtgdsQrk/AFrfD0W7FzZd+Hh/7xMdhS+1EsX/fXtzw4RvM0tWLL74YCxYsxBdu/jx++pOf0QSoNHEyobzFoswLW2jEhAjCFAo6RmL6HmYDZmCDicQiR/KdvtdM/qXat1ntcDvdcDgdKK8sp0ApMHEmAuNKxBdeeAHvvepK4zWXlBSbgiwqKjF9f4aIvZ20H7fj1rWNKMlOmL69o6FTmsQq+06LlNLOxrGQvv0IEQmRU2pZXrlsyDTUmf3HHTaMttmwqTuM+Rddidt//jOqeDL0n8Dtt/8S36GUOvnkUzBt2nRKe1Y+K7WZTtiT6/+OgcEhfPYzX8AnP/nJ1B3Hxjsufzvua30AU+tm4KSK+fjDlvtR3VOOKy65AhWVFaYB//3xJ/DsM0/jQpo2V1zxLrS2teLmL3wB11x9NQqLig2xYvEYyRWhFghRM4QRjAcQiPnhD/nh84+ZYIZII36MBcYwFhzDaMCHYCiQJGmq/9WMSJGALpuTZeRCXlYevO5szKuei09/5DOYMWOmiXe8Ma5EfPLJf+Dtl12KFStWwpudbZZR5ucXmPW97e0tZojuuU3bcMvZzajTJIAMpHMhybWvCzjYY8Ep0xIozEqRUWxLIxX36IyLvAe7gacPAafPsmBGacKo7PS1e7fZ0NUIVDkTuLvLgZtu+Q4+cP0HkhFeBXfffTe+/o2vYdnSZaZiVGTqx2xqbsTmLRtpkoThdDixdOkKfP4/bkZ9fX3qzpfj1LNW42n7JtSUTMXcitl4tOFxxAZoS/SkWo3E/RCwpG4xvnTTl1BSVoL1T63HT37632izt5NsIRYI46g8JEDTR9rKUEeAPisNBV1LH3VeSB8zy1NQYSoLSpvZwfPAT7/zU1x7zbX8cvyhbI4bxugVulwunHvOGqqTxaYzWsNuPT3d2L5jB/bs2WuMen/IwpaowPfny0u9pifBqpy29+Tipy+U4oUWmxl/1oiIZnOr7BQU30yeTQWv7mW8AB2hp9uLcN/hOty3w2GWBmipqroYlW4gbMFw3Io8Rxyn5Yfwla98Eb+/99UnIGzduhXf+/53qYrnYebMWQgFg8Y7fvqZ9Vi//im0trRj8aJlOPusc2gj7sVHP3oD7r//PjM6dDRC4RD80YCZC1lfPAMbm1+gSmWtF/Kt5vClFOoZaoH88gI4WHb79x9Aw8FDGAkPI1BJEs5KxVOYzbeqZwHMZgHU8ljFYxULsZqsnJIKVQwVDMU8X8SgwlKXhApQ62fYgMxR3Vmabezl+XKGqUBTR6Px9CcC4yoR77vvXnyaNtDHP/ZJGtYaWdCqvLjphtizdzf6+nvR3NKE6d5BloeVpJJasJBkCTPRNd8VN2Q6OFaKVl8Oiq0tqC+jJx6zmX5DZVQetNSvejJsvC9hiZOY6ty2YNAfR7OvACMJD2K+PswoiiLPzTh0jlw2C/ZTWvrHLHhrRZjPSuAxSt6h6sV46oknkJebb97haFx//fVsRFuMnSa7tbu7G719PTj37LWorZ2GxqbDuP+++zCtbhqmTa/Drt18Tzoy5557Hq677nqq8Re7ZgZZDqvXnYyG0masnXUBNkU3o2eshwzlm8mbEtTSQnFUd1bg4gUXori0BH/7y1+wxbsH0amMJ7uF/2HjZx3VjWBaaeq7rmus1FxjEFRwSl7HI+qFUoD3WuTZ+RPm3eJm9rHSY8SNY3jPnHfjm//5LZSWlTL+8cW4EvGPf/wDrnjn5UYiWlkgLqrkqVPrzDJK2YidXe3Ys2sP9oYPI+qljUISmRKI8eV5tNJusQStsLldsLjjtIGiRg2aOCo7fU73/Vh4vzGwnSxbTZKwMdhJzCDsNofpAKfpDYfFDX94lLdbkOvMQbBnGDMGwnhrZczU/RNDbqx650fxra99zbxDJrq6OvHOd11BNexDbl4uBvr7MW/+Alz6trdj9apTTf9eIBjAT378Y0h119bWYPXq09HT1YUXNj9Pz3kKriORL7zwIrhdbjQ2NGD1u1YjWJlAUdUUNGTvY375PjLX0kNNJJilLw7PU3GUBgrhLvCitaoHY3NIHLcKIVUWJqSrTudSn9On0kdBcQWRU614NAZLUwIOmim2ETpN5F+UTI2xzKOLnUjM5IknR/CuaVfg2zd/G6XlZcn7jyNsXyRSn/9laJLDgw88iEWLFpEUJBZJo8pyuz3wjY1ieHjY7PQwFBvCOy98F2w5FhSVFGHdkjU4GD6ENy15K9yVHngKqN7nn42AJ4i1C89FMCuMuoo6XLh0HRojTbji5Mtg89oQy47h2pOvRLdlABWlZbhw4floiXbgnLlnoay8BFaPDW9aeTE6ba0oKMjFZSe/BTvCO9GaCCDSb8WiXKDAGsXTO/bCb/di5csWwVvoETfTWaBkrp+La656H95+6WW0BZeZUSNB6nPx4iVG8m3c+Dy2bdlKyTgNCxcupuTsxTPPbDAqW+PmXSToL564EzPKZ+Dk2iXYGtrJR5AYshsk1RwilAXuXdSiMQd8CKCtZhjhhTzvYRCReDhCrEyIeJnkS0Nxlb4GuNsTyN4WQ057HBVMr7SCDWJeBMXz43AHXXDtLYCdXl2ghGqJduuykqVYe/paZNHeP94YVyLu2bMHjz/+uOlyyM0tMJJQk0PVPaDZymM+knFkCP2BAXjq83Eg3AK/Ncbys6A92gmHy4keax9G7GGM2SIkTDvcXi96XbQrs6KIZCXQ6uxAdlYuDjvaMOL1ozc7bIgWyIph1DKKzhilBz3FPn8/egK9aBtqQZ9P53xoHmjGkrKlqKudiY2jzRjtoFNQQEHD+I9t3UcpNRVzMhwNjY0vWrQY69ZdgLVrzjMTOQoKCkwjy4QWY82eXY81a1hp3izTTylbeQkJanfYaWduwb20RQ83HMZO3x4E7EEcHj2E0dyMKeRpRCnJD7FEGALzLIgskrrk845Fsv8VvImGuHVLAjl7EvTUo6iaH0JxfRQ5s2PImhGDu4ahkiYRpaS3axqqqsrQGmvjfQnM88zFmtPWwJtz/JbepjGuRNQcu4cffoTqaZWxDTVRVWFszIcNNOwPNzVi1DeCMUcQOSdVoaqwDPtsu9Fp70c0N45uRx+GXWMIuIPo5eewJ4ouSy98Dh/JOYr2WAfCjija4u0YsfoQtcfQF+1B2B5h5YbQa+lHzJPAsNuHUZI0khfHCKVm1OOk6gljJNCPkqwqRK0RNEVa0WmNw99hxwp68OHhQTy8sxEzKblqpkxJvREFkceDAnr+2ZQKRxMwE5L++fn5WL5sOVauPBlbtmzG3n17MJfpVVZUouHwIWx6/jnYpzjw7iXvxkFfE4Y8I0mJmAl+jZUkEJpNEtbwi+lrfeXnviqo5h3PxVHJZ0w9P4Dc2igc+VTF2lvSSZJaGURwStpAfwIz7ctQUVOFHQNbgZwE5rjn4LxV65CTm5NM7zhCwn5ckVyqKech2YR1VGXWz6lHGY3eLE8WzZk4HPSanVIXJGrMRiOJBnacBZfQ1iCpo85FLRFaL5rMShvG9C3Inkn2gSWh5yQrygwFGjWXCipsLaSn2kYV1csML57P34Y9WfswY+osREpteKEc+Gu3FbPpq+Q3b8ItN38WO3dRZf4foZEkecoipFT1t751K0499VQ88ffHMTI6SudlDbTP4nBsFH8+9Fd0SBy/hGB6DwaeSuRYEStlGbp0PTPO/wG6TTN9BuLUMmFE6BAjtbLRTIpKOy8p0LxGaXU+i4plpeKl5RFKsOxfrSN3HDG+NuLBA/jZz36KA4f2YPPmzfSWB1FSXGJWrGm6fzRG24Ml1D3ajYH6MfQkumgFZZLqWDhWRfxvlcPrFg/JqN0/WaJyCOL04p1eJBxezMd0XDjjQmxKHELI4ULPCCXngAMraJ929o9ga2MH6qZONVJ9hKbEyMgwRmjfDg0PmYqU2pV01HWNVoiE+izoqFELzThadcpqmiUW/ObuuxEJqdM5CEeZFzPKZqMx0IY4JbZx/x20D5xFqXweQ13/v0BFRIfYvS+BiJNk7LMgHKRDR/PGbNsozqeKUY+lFYNZrlXILSzAk01P0ki1oS5aiwtPuQB5BXnJiMcR4yoRtcipZkoN3nHZu/GmN74FJ69cZUZX0pUkyF6UIDzddRreWPlWFsg4FfwRsITtlH4OFZ5KWs1e57J41OvasDWxC9/vvQfRfDpGOW5E63OwP8eGv4wWIEIXcmTbY/iPK9bhhgtX47qLzsD73ngWLjvnZFy67nRcddU76f13Mh2qUL6v3i1T+ivoXDpceeVV+MXPf4lgOIgB3yBy3fmYUzwDDu3vbVcj4dFGZsiblZiyyTFgehLv6tbxUQvQfjMhyO/qbJaHrSLVYxVPY/cKRiWkoGtMPu6xwjlgRTwAdDYksPspO7Y8YcP2nXYMtFkx2GPBAB03tjO+TwJWDTNKmwTZyEa1PCOphY43xpWIMYpxjVNqWK/YSEJVPsuElZMe31QcdcH8I/Q4ft9xNytCzXMcoDpI14MqwUZdlKAUjKY6ZK2sFSulZKQbMXq6Gury8Nw7Z16MRfRiR2m0t8dGkBjuw6qcKNaW2XB6fhDrSoG12YN4Y2kAl2R3I3pwM27/5S/MTHK9jySjPOj07hE6yi4WdE3ScsWKFfj2N7/LtpGF3ugI7tjzOwTdzIuK30nX3aoy0D0MceZXZdTFBnooCDTy2MzQxM+HGQ7xcwNDC0MntUk3Qw9DL8MgwzDvHSF5RGA/y32pC/YxO5wNTJ0mqTVA+3MQGDtkwd6NduzZ4MSeJx3ooFnY25GcIWWU1KAFoRGq5tcjEe0Ouv7+AAIBv5mJo4oSdGxtbUVLS5vpEI6zzpY4TsEZeWt01cR5RRiCZbT0oyHSKQktTFIwA8w8kYhS5dDSl/GToEnA70mpo++MQ8knW3N7qAFtGKRdZkNiZjb2W7PxwoiDAoY2GmNrm7qwpverqPh5QYEDf/7TH9DT08OrL4feVeQTkpIyOZNc3VYJ2rtvnLYGS4pOgkNdNcqq8qX8xHmMaTTGBusI7WgSgSww72+hJ20NWkkifg7yvbQ0leYE+vhePSRkD+/r5rGNoZnnmik2m3g8RNuwfwyjcyLMvQ2eBhuyDlnh6LTCPsQzJKuVktY2xGPAil27dmD9E/9gusxGC53NMBvGq5X9OGJcbcSGhgb8z12/piT0GOKpInJpoMuA7+rsgD9ITzYcwjC94NgMO4YSveiP9vNlj9Ee0u8fYS2q4KWWdFSQyjLfGcYYhhgGST5JA+01o9kUDLZIHFZKhcQoRUCchSpJldDPC7CSHB6SZgzt6EDAFsEsVKG2chrrrx22AIkwRolpGE6pEqETQuImomHkUPrt7vMhr3QKllPSSQJK8ukd1aeoGTRmC7tUj4HOK/zjicfx182Pos8dwoHBHQiXOxGn82Aktpgq+9nKtOTE+Si9/WHylKRjFlxNNji6LbCM8jljFhKIr+Jn+vxs9fE8Bb89YIGDZLJplGTMCguPNpaFlXHpqyBOjR+lJxylE2gLMY1hC1y6dzABe48V7mE7htlYuvw9sOazPliW5fZSzJ97kpnxo3c6nhjXkZW/Pfw3XHrpW3HxRRdhYGDQDA3V1U4zkx6GhwfR3NqIjrYObA/sxvK1q3DAvg8tYRHxqCyIhCKgj2GYNeFjCzdTdXhB2ZVkUxxjE5F4OphrOhKSMKx8i4XqOT06I81ZwArWSJ62ilMcS7Jw7QkrlmMOyoLFeOjA35DfkwNnVxDFNj9KaNC6qZ5cJBjlJAlpw36quHj5bDMlTI6YJzupmiUNQ4FgchqWpmOFI1ThEdhJ4rvv+h9sbt6CFWedjj+2PwB/DR8slplMS/IwkPiWMZ5rjyChSZk85WwnwRlClbRHed0W4XuFSSBm37wzj6kUeE7f2fCYRMKusSSSUmWkdk5toa0a4+myNvYgT7ARKS0VkRqUrpIUxr7V9L0sSza+9oWv47K3XU4pLtf7+GBcifjIIw/j2muuwQ03fNi8kPauUeVod4Wurg40NjWgt6cX++OHcNYbzsFB62HsCtB4yYRIpRmvPSzNIX6WyhLxVNIqLH4FK0Kr4ewseO0wZmUJS7pYnCxISRnGNd0/gipH0FcFDZOV0SYzjqBqKBVvjGSnLVblmorlpcuwvXMbGjuYt1E7JQrTJ3FtrKh4LAqn1Lo6ijV/jxIyJ89LT5oSjpWnxV2+0TFEZJawgjVdzMLP6n4qL6nAghUL8RRewJhXajgTzIfeU5K9XSKM98nr3W1DtCCOSDHP87KFAtTG/Jh2l3o385e3JzkmM0LnKC1Tr2ZgiKtkFTH52SqSmsachMbrlUg0HOV7pm5uA9535bX41je/bUbJjhfGlYgbNmzAdde/D2+48A1m5o0kg4goabF79w7sYgjShuzI7sfsi+ZiW2g/Ila5gSmwos28rQ7aOsMqMH63qjapdkao4jSbhmrFGuR5Skw71ViY6pcKEAknK8CVIiJ5FndTpVIVxbL5XZMA9Jp6UwVJgjJKw8IUu9MYjqB4uBC1rir4oyFUF1RhT/9uVGVVmQrcxc+FrkJ0B7pYcJqEQeVJYtooeWNxEktJKc/8nxIxycBKddEzPrP6TFJwL/pzqQWMvXoM9LGldZKIkoZNpBOlb5jSMEFhbvNTOjbSCw4q38lHHIEel/oovELqrwq9o1ZQap3RKaesQiQeMTtSLF+yAu+98mrTqX+8MK5E3LFjh5kYK0+roKAQM2fMRG1tnbnW0tqE/fv3oJ9eWbO7G+++5F24c+z3GEmktt5QyUnayQvsZ0XoO/lio1Ft76HdNEiVRFvoiBbndX1UPZujzqVavYlCVSwSmpCfQKSIF6WJFUcR1E1RTFVTIqmou1MJ+9kQ+vwoQzVWlC7Hju6tqM6qMe90eKQRb559Ce7Zew8WFi2jJMzGUw3rsXbqudg7sJc3W1DmLcae7v1YPmUFdg/sRrG9iCrQgV3+3Thr2hnYZN1Lh7g1+axMKAuyeamWEaQKpj3oPmxFuJgqXv2NlFZZh+2wDzC/yvKRlx4fiAbhUBirVp2Gr3/1m1ixcqWZ9a1OegsbsodevlT38cK4OivK9OM0ytva2lA7dSpycnKQl5dvVJbeQfaSn2qrxdOO9rIO9NBbNdD7iSD9JIEC2aZTjg4rXI20zfopGSQ4VQHpoAhHh8zrhI2S084KtY0kg9RdXD1KEihSPXJs1KHs5bUUD81U7hwn/M4QDtKjHnKM0qHpQmu0AzEbK4sSvDPQCYebcSxBOqw9cHk86I0NMG2mQ/tz0C5nphi99gHYs12UzDF0eXpxINaIkRjtDeU1E/ouj7+HL6luF5LC1az+VjagYuaRWXL02OHs0Qyj5C0vS+NfRIiScNWq0/HD236ERYsXm3NysuSkyDY8niQUxlUiShXLYfnB979nZi0vXboUpaVlRjWr+6Kx6RD27t6HpuouvOOct+HBwcfQHu9K3jzCbKj7QU4JSeJspURoYw1oQX6KWGJLcoq+OotZYfyuwtIC/heRNLSVjArPwWdTqZsrcTvvLbAgOJUOTC4jiPy091BByVjIOLopDVPu/G7sKEkkXlfXkGw/ORbmHK+LyCnnyATdJ1PAVBwboFS4me6m5JS+PhwFKgDTJzjKDzTs1ABt3ZSGFbTVvLwnQH4foicuk+QYtwsaiovKMTtSJsnHaZMDHVUW8ug1oHA0qTQ6NH/eQvzohz/G8uUrUmcnFuNKREGFIRW9fv16PP/8JhxqOGgko9frhc83jKaGVrSd1I0Fy0/DHv8WM9XJOCdNrGAttyMZ7C1WeFpYaCSB4QGzqHTVHZKTk4vy8kqUFpeZbiJHqsWmIYImFw9F6KkPmR+g7OnrNhUl71V1EPck4K+gF5qe2yApqNnNmZLxaLy07l4ZR8h29PEVIEnYzvcfYyAJrX42wAY6KO4YwuUivbpvHHD1JRtTJsyvIlB9qqEV5BeZ6WeFBUVwe9ymTFQW6s9V3+6oz4delkNPdw8CwTFTpg4HnS42rtKSctx663fxlje/NZXyxGPciZiGCqCvrxcdnVTBPT3o6Gg3BH34z39F4hQ38mdV44XgepYmC7iVBe5jRVB6ODvoKR4mMShEVAkaYnI63FiyaBmmT59hSK2xXu2Pk2z5VNtHtXC9kqSiHCWZCxov3r5zO/bs2WkqR1JBEyxihRQ29Xy26jibklFkpFOQ9LSPS7G8FHrHNqrjEb57irAOqmRNVg1NoYNCB0wdz55mNiD1FGS8psolL6cAJ5+8Crk5eWbKnbqStLw1rSUkHVUOCWoYxY9EaRr5/fCP+dDR1WH2EhodGcXb3/5O/OQnP0ml/NrguBExEyoMFYK6FK5897vRWNiLsspyPDD2IEnIShhloF1op0Pi2UU7iNxQocsj1aq2Neecb2Z6SyKKdJlZfqXsp8mZjh8Oh8xa5L/87SE6TL2GjOYZeZSOc/lAeds5IiM9GgnY414qhOzBJhm/Uu30nyj1HI0WSsIoTQhmgJfddFCcQ2yYGSTU+8yaOQdnnnGO6VIR8RTSZZFZJpmNNP1Z16VhgqEgOiko9u/fZ1YLfuiDHzLXXwtMCBEzcfrqU/H8vN1wFTkx3DycVEksH3XJuPfZYKdjYjxeqtLSkjKsOfc8Q0LZhv8KO9KVoI2cHnn0rzhwYF9yQIdJRkjGwLwUGfPIwkoG5uG4klH80xgyPWRmjkeq4MMqCGqTKZKQclBscLdTGuprMvtsjHacfuqZWLRoidEK/0r1pRup1hRt3bYZp556Gv7zi19KXZ1YqComFD3dXTjZsRIfKrsOVqljgXVhpc/iGEiSMEK7Z+aM2XjLWy5NkVA67OUFLgkrqDDTIY1MSSCkr2sixoUXXIyT5i/kScbhfwc9as9+piaVPEyGSF3SdD0uUBbJP7SKhKn8spHZ+hJUv+ozZJnwtFSxfZAaQIRNvYpme2vRlpatanVk5vseDb1/snySwfw7RpkImnW+fNlKPPfss/je975rzk00JlgiJjB76kx0zOnjyxeh1d+iHJj+waytdthiydkqlVXVWLf2DWZms+y8o2FaMisvpKlVAwNo62hBOBJCRXk13Nrs3Z0FDx2Z9LzBY72iHJoHH/wjDjbso5RJtsdwZRzBGannaTVbMVtFLgM1o6nP/wuSXlbqM49qS2p3g/wgspvH8DOjWYetlIZ8Ph0odcKLiM4OG1xdlIb6yvs13DZ/3nwS5hQzte6VIMKpzMJ8P3WXxeL0pGkj2ujdy4HRcKu856PLRKq9v78PDQ2HcNVVV+Hii9+YujIxmFAiaoP2ubPnwHNKATwFbmzueN7Uhb3ViuxDNsTt9GztTpxx+jlYdcqpZp3Ly2ExozMD/h5s2r8Bbf0NyK6gB5hjRXg4Bl8nY4y5UZ1fi8XzVmBKdY2RJMd6TY0a/Pp/7qBHOWxsxhidg8D0KOJMD2wUhkxaL5JPMmp8WnxNj3MbHPnA9+CLiGx6jO5VP2WIJ7RU0AR+jyg+j+leeSXFc046KNouxCwXZVSr3wo3HRS7j42IcTWrff5JC+gZ55OMi4x6zkRa+hnHbHQYnf0tONSxFwOBHr4TbXPmzRJ2wRnNwry6xairmoGCwkJopWVmuYioe/bsNsLg85///IT+XNuEElF9iQsXLcCss+bBU+LBQwf/xAIiCbfYaSOy7lhglRVVOO+8C8zxaGkosmi3iM3N6+GrPQhHvR+u3FS9KpAoiagVgVYH+p6PIbDXiWUzT8NyqjInpeOxXlXb5f3+3t9SIjAdkiBaROelnlJEozDpdNNQn6EZwBWh0oFQuiKiia8//JyG1GEq2svAqPZeSsNOC/zTI4b3ulX9p65uu3HeJa0XLlhk1sNoiG32rPlGeqUhEmoEpKu7G/tbdqDRt53lMoq8+UxXDo/yo/8sl8hoAr3PkHx7CrBq/hrMrq83DuDRZHz00Udw1lln4dOf/oz5PhF48Y0mAFKf2uf68c5H8NCBB3iG3h7VsqYqqavB7XaZ/V+cfPmjOaMCD7DFP9v2J4TO3I7cFX7G5wWaWma6oWwp8tZ32Iq+B/KRFS5A6RtC2DzyKLZs34woJY7SyIS+T6meapZ6hsMkH0vDOkzbrIcSJx1Xh3TQtBY6UWwhDNSzVH0maGKGalstQiUqqZkOuu8VYGHjs7bRHC3msxWPwUY1betXJ7i4HUNlZRW8OVLFsm95zEjPkJB52bl7Bx569rc4ZN+IgrPCKF5hgSs7jkSIpZoqG5ky4QE7SpYmUHDZAB4/8Aezi8XRkD0+d+5cM29AWzBPFCaUiLLdotrGS1tHa4c1eoyyheSgqFWqwLVfTpIwL2WizWLDzs4XEF/SjcA+L0Z3kawZlSLotlAvW/VgDrISOXAVx1BzaRzbuteb/syjoWdqCGvZkqVU38k+GzkHtlHmUV66bENDrIygZx4zpIhoQsb5o+9XULp8hKPDAqvbgnhq0y1N6HD02WCPJPsAZc+VlJQeaZia7ygVnIY66fcf2IvN/Q8j78xRNiIvev6YhWAPH8L/podKbYrPC/faMXBfBbp+VQC7O4Hqy4N4vvEfaGtufYmEFbGnTKkxv3Wz6flNL5GWxxMv5mACkJObh2UrlmJR7iLUYzY8LW5EmkNG0klFFNGB0eiH5vxlQgXV1tKO1pzNGG6JwveXUnT8lqqWlZkJCazc6XE4zmxCfHkzssrpDRfRvDtlFPvbdiLgD6ZI/iL0vbCwmCpvlhml0GWNT2uI0d5thaU/AesguUPP2qoZQD5KLAYLG5KCmTOpybkMZlKGCYpjY9AYN/Ov4eUBptsnaUuydVFttmiyq83MMzQs47voupMSWWt6JJk0Tq8dIkQG/XNoJ6kjsGBwaABbRx5DySU+eKZS4nvDyJ4Xhj2LeWHU0DCz15QU2pqX6PVS3QfsCPP9VC7Fa8ew6YWNLyGioOdJIOzcsdPsdjERGNdJD/8MFixYgPPPOB9nLzsHc8tpo7Bw9YPb2tevurKS6taTrAAe061RUmvDkxsQntMIVwk9ywArrSSAnPokcdTqrZp6T9hYCdkz4nDSPjLDwdSaWVVA95YAZpTMN96nKjUNPUPklxet/Xnk2BjvlsFKtW9UJYlnH6MsCpCIZso+nxWgA8DrFnXB8KhZ0ApyPqxhBko3dcdI/Vo0Riw1zKONRJU2sDGNaH4CsTwSkdBMaVsL80OnRo1D+SqlNNSIiYgi1aoZTfqlBqOS6VBsaXgG4ZX74CllerRpc+ZEkVUXMcPnwzttsO6ugeVgCRtvCNlzwwh5BuGeFUDuTD6D3Es44hg5AEwrnQOXsXOS5aL0tRd4R0enWQZbUlJizh9PTKhEFObMmYuly5fhnDXn4GOf/ARu+6//xn9+8csoKS6DJzvLSIJkv2EmWJEOks7Jgq6KIX/tAMouCScLkxb96D43Wv9kw/AeRuV3rcgUAdMwcxSqRhAmG9LkzoSFtpyZCk8jcXQ0iEAojHBOFMHiCMJFUYQLowjlRxDJDSOSo2thxHOYTy8p7eVtClkKmt0TR8wTRSSb8b0xM4Urlk97jU5QhI1IXTThaqZdy3T5LqYG6ER42p2oK6sze3FrgmokonmcyeG6l+dZ9rIfHY4d8Gofcko8RmJg46DnP7Tfgpy9C7Ay7w04Y/bFwM5Ks8VK0fIECpfzmTQfFN3OV86aGkNPdx+fk2zIIuGY30dKxs1mUxoAmAhMOBEzoUKura01mxVp6zrN0pGBLi9QhX0ELDStvrR5WKHkqKuQhaiFb4wSCycQ3JqL+f51KNp3MjoeodqUbsu43Ui3kghCseRgfyZU8CK+hrvmzp2D699/HdatOR/TvNNQa69BoYU21ZgNcarXRB8rsJsZ6ORRn/uZn16m163zrLouHnWNR8VBJ+O2M45CMz838xoDWplWG783MRxIoGK0HN/6/K24/Y5f4Ze/uBP33P17vP/a66lKc80YsV6F2czoRUhgRHp32ogxRzKheOGhBKJDNjPRpKikkJVsJa2YB5aDluscAePGnTyfUSaqk5HhIdPVdmyhcHww4UN8x4I2KVp5ylKzd4zWRldX1aCiovpIwbucbtz7yK8QX7sL7lJWZrpsWJBRqrmBO8qwfNq56OmizTT8GOpv4Cs5kl6yxcr4/NpPaXl2/BqU59TqrVMJqOIsZhx6w9NPUgWV4bYf/MhswtnX32fUobb81c+vaW9DrUGRtAgEghjxD8OvnVh9Yzxqyaro8iJk874YJLqpbvUvGjcefCjCdFnZYX8IM2tn4sabPmtIkIY2jP/Czf/BBtppum5EiNLSctRMqeOTLDjceQDPl/4a+VOZtF6Hj5fkl2gJD1ng30kPe28Rol1sRHO6UXD+KM0G2t9aUuEmuXlPeBQY+XM5Ll7wHuTm5xoSawVmS0sjWltb+DmMH//4p2bPn+ONE4KIhxoOkYRnmb2po9EIDeUq1NXOOEJEh82Bux/9JWznHUBWGQs+g4hq5f6dLsQaCxHPjcIxcwBeqhtd63/WheBBO0rODyDY7cYa57UoyCo1aicN0Uc7lW145inMmlmPX/z89uSFV4GKTB3Qyp+2AD621KCdSHVnGoNqOAXdq/iaJ5ieV6m+uty8l+6moHgf/siHsG3bZhQXF5vv2tBqTv1JRnO0d7Xij80/w8zLmJ6kHO3S/mft8NEJKl8XhbOE6r8r2VCzKslONsjuXxezEYRR/S562DQt/O1k7kPz8fY3Xp6clMJ8dnS20TZsNT9VUlk5Bbd++7sv2ePxeOE1Vc1pZGdlY8FJi8zCIxWGJJI2bjpSgTyEB1l5qu8X69RAUsC9IIysdV3wntaLbJLQ9MHRWQgedsP3vJf32uFqKoUtRn2eIQ0FrdPQ/oes+qTk+iegfNmdDrg8brNTlvZOfHnIMdeyvdnmZy3SQd9zcnN4PQ8FhQUoIsmOJqGgZ0yhycJsmZEOIfnTwUmbLc9bANvBYozscJhdVXztfOm9U1DYMQvDW+lgOS3GScudTemcHYfVnkBgIIyRZjo6+rEkScO/5WP1stPMvEZJYzXIPtqFevbIyKgZUpwIR0U4IYiYwwpbsnQJjWMZzTajsqT20qpKY6N59mIEDriTrT9FxnCPHfu/mYWD36fk67TCoWUA4hkJa3HRMD9zDCVXUHU20kkqXgEvPc5MBaACVyVr0b82NPd6j/8eL/8XXHHFFZSGZfCNJhulQken1ovHzSjLqYvOQtPdJNQWF9zlvKG2B76CFmTXynyRGcDiEIdVHmyw1VePYcbHxxCn999zdyHOrL/EDCBIQienyXUZ1SzITtcej5r/ORE4IYioQfxTV5+GwYEhY1OpUIaHhnikZ8zC13H1Gavh/0chxrR8IMWlaIDS0FeI2uyZVEn0GDPfhnHcNVFYi4OoDC9GVcH05L4uGVAFaNKs9mwUu9WXeCJBPyT0DpJRXSsqA0Hj4+rb03CnxoJPW7gWTbfb0P2wA/mn+1F61RCyZ0SSnnQGaBnSxklg4GkbIg9Ow8Ur32l+ni1pJiTM8Ku2XJba13DhipUn01RKrl2ZCEx4P+IrQXbSgQP7zQ5i2qFfLVOduelNnDR9q7qyGtsfaoG9JmTUjT2X5HMFEcweQcnZ0ttJW01CT6NufU9bkLNzHlbNPRt5+XlGkmRCs8ibmxswwsp10iG68cbPGk/zRMK8ufOwZcsWdHZ1mPU3apg+3wgJ4zDLJqqqqujcTUH71mG0PxWkZLHBWcgbyTvTDUSPP3jQg96/eRB9phKrpq3FquVnvuQ9Bwf70dxyOKlMWNb9fQN4z3uuxBlnnJmMMAE4IZyVNO6993f40i1fxIwZ02nIR1lYuZhaM41q6EWVKvJs2vg02rzb4FlO9Z2T7E/UrG5Ds7ANY81O9K63osY2E2edeQ4Ki4qOOD6CvE55wYcbD5gt5wYHh7Bs6Qp897vfT8U4saCJq++/7n0YGOgxBFJZiJBaa6J+x/TcxD6aNk2NTRjy98KapRnxCVgjOXTQijClhvZjUSHjpRIVU1liWtfTcPggCZgsn66ubpx99jn49KduND9NMlE4oYionxH7xje+ht17diKPBrxGO4qKilEzZZrZUUGtVZAd2csC27V3J9qHGujtJMwvKllDdrijOaitnI666XUoLilmhb20Q1gVqOllmnUzqp/a8AfM7wf+/Oe/NGtiTlRo++Mbb/wUHYvYETIq6HewKytrTGNNdxfpHRX02slVfMm4aeizGvTwcD9aWlt0xpzvHxhA7dQ6fPam/zADDxOJE4qIwrPPPmP6z2xa1O3RRkkxVJRXmT60zGE/FbTm5ald68fA5eDoujO19Yfuy3y1ZMVoJ4OAWdbq840aR6W3tx/vuPxd+OhHP5qKeeJC07O+8pVb+C4J5Bckf45DU+dkL2pYVCv4PDRhNGT5IillOCe7jNRdpMY9Ru+4h46J7M3kIIJs5VGzleCHb/goTjvtdJP2ROKEI6Jw113/gx/+6DaqhlySy2UM9XwWtGn5lAb6+Yok1NKTRxHNfMogKv/yqHNxIwWlhto72knA5C6vnR1dWE0n6Qc/uM3c83rAn//8EL761a+QgBHzM3OyrUUkBb27NsTP9mSbMXXtzpAko0yaZAe6GqC6q6RVdM3s1eMbM1Ph3nft+7Bs2b/JuubxgByV2++4Hb+5+y54szym/03E0WIhqWo5MFoSYH6xwErznAWaiWTr148hRsxoiMZlZZDLO1ZcLamULXTKKaeaDttspv96woan1+PWW29FI80L9VUWm4kRKoOk5EuTMrNq1TBVVgr6rDLQD71r5tGSxctw3XXXoaLi5T84OVE4IYkoaLD9rrt+jV/9+k6Sx2JmoSirGnmxUZ143FnIzvIaiZAkYlIiCmYNL50Rs7icJNTGQoqjDmv91kmA389bez4+99n/mLB+svGGunB++MMfYuPGjUbNahRHS0vVv6idydIaQlC5yVRJrvEeZUMPoq6uzvyu4Nq167DmXG2Y+trihCWioMJ78IE/4te/+RUONzTQSywxoxLpglXLlxQ41htkSgCRUB6lpKB+D+WSS96EK9/zXnPt9QyVwbZt2/CPJ/+OhkMN6OruoOQfpN3by0aoUarkMgCb3YqysnKUlZTRgSuh8zfV/MrqqlWrkrOOTgCc0ERMY9eunXjwTw/gscceRXtbO/IL88xcPTkmBke/QkoaBKh+urt7TffHnPo5WH3q6bj4oovNVPhMifHvAP2qV2PjYXR2dpqZTLL91I+o99TWIiWlJSgvr6BXXGvmf55oeF0QUVDB7tix3UiAjZs2YtfOnXQ82kxHt9SzClzUkhcpwzyWiKJuqn6KbBFOOukk6Id45s2bb7zESZx4eN0Q8UUk0Eap2N7ebhbr9/T2GGkwMpLsitCUKf3yejGdmrKyClRXV9EgL0zZkZM4UfE6JOJLITvJeMcMkooTtZ/fJMYXr3siTuLfA69vt3ES/zaYJOIkTghMEnESJwQmiTiJEwDA/weNXbvw9wPJIAAAAABJRU5ErkJggg==)
Direction : Fill in the blank with correct letter.
J _ _ p
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)
GeneralGeneral
English-One-to-One
Direction : Identify the image and choose the correct word.
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)
Direction : Identify the image and choose the correct word.
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)
English-One-to-OneGeneral
General
Caroline loves reading history.
Which word is the gerund in the above sentence?
Caroline loves reading history.
Which word is the gerund in the above sentence?
GeneralGeneral
General
Direction : Complete the following sentences by choosing suitable words:
The ____________ had a small birthday party celebration.
Direction : Complete the following sentences by choosing suitable words:
The ____________ had a small birthday party celebration.
GeneralGeneral
General
Direction : Identify the root word’s meaning in Greek or Latin for the following word:
Folio, Foliage
Direction : Identify the root word’s meaning in Greek or Latin for the following word:
Folio, Foliage
GeneralGeneral