1. A binary tree of depth 𝑑 is a complete binary tree if:
1. Each leaf in the tree is either at level 𝑑 or at level (𝑑 −1)
2. For any node n𝑑 in the tree with a right descendent at level 𝑑 all the left descendents of n𝑑 that are leaves are also at level 𝑑
2. For any node n𝑑 in the tree with a right descendent at level 𝑑 all the left descendents of n𝑑 that are leaves are also at level 𝑑
Which of the above statements is/are correct?
(a) 1 only
(b) 2 only
(c) Both 1 and 2
(d) Neither 1 nor 2
(a) 1 only
(b) 2 only
(c) Both 1 and 2
(d) Neither 1 nor 2
Answer: (a)
2. A binary tree has 𝑛 levels and the root level is zero. Then the maximum total number of nodes will be:
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAK8AAADDCAYAAAD0pEFUAAAVPElEQVR4Ae2dv4vjyLbH9W8o7tRZZzdS5KTjTTZQ4KSDzSYwOFiY4MEGAsOFgQsXBM3AwEIjaFguLA1i4THwMDibwDh5DEMjWIZL05jL0jTieympSi7JJakkS3bJOgND25ZUOud7PjqqKv04FugfKTBQBayB2k1mkwIgeAmCwSpA8A42dGQ4wUsMDFYBgnewoSPDCV5iYLAKELyDDR0ZTvASA4NVgOAdbOjI8Jbwxthtf4e3+IRtrC9ivP2Ehfc7trsGG+k3b9Car4hWH+DaFixnifUuRhx9xtKdwLImcP0v2Blk7VBNaQHvC7bBAlP3A1bRa0O/XxGF7+E4CwTbl4bbnnf1OFrjIbiHP5/Csqzsv+16uA+3ORiTg5QB+hJibl/jnf8Ry2WIKP4LW/8HWPYC4YtZB3AT/84bif3eG8L7go1/i+niEVFr7WPs1ks49gz+ZhgAv609XCXATuAuP3Pfpexakk3jrY+pdY3p4jc8JXrFeAkXsA2Dt61/e4zO86kBvBw6fho8ztxXPAU/wXbeI2ycvY/bc5ut0+DacLxVLsMCHEYG9gGQYtkP8Ld/8d3yzDv1G3W32tjcZJt2/jXZQz/r6sO7W8FzrjELvqJ10pV9iDfwp1cKIOSVzPicBleGULIrCuAmWbm4XAEq93nqb7rRUDLjmI/t/Dtmj91sqwkvz5QH2eUYI3hwrWLQj2nzDNtm8N4iiN4kA74jnF/DnofIOke8DzwPv0vrGf6x1L/z260Hb5Ix7HwgirbvtgjvvXSEnWQiG87cR1gxMEv7hFZ1u8X9GPVddA0sWMWuQAKqDTnLpv4O6WAt84/NNv2Be8+FncR6ikX4lJ5NGAf+HE7yuzxG6D5wWvCmoucDkTMl/opgNoGV9WFj7DZ3KcjFoMobJgFW9RfllUz+nGZXNv1V7E4dgspBSM5ez9j4v+Au6wub6qPav/gpwO2MzzaJGLoBnqJHLNyf05kkwYR1jb7ONBrwitN7mRH7ozN3ioRwvCLT8IxuDbLrwAewlgV7FvDZBAGhDOp+hBCz4Do2LNvFchUZ1e8Vlu//Vvm3XwscXtt9h3fu/0gD8DdEwS0s6wpu8E3aoLuPGvAKCMvgBdiROLOL2UdsV5Wx2aDNhmVVrNOdr522lIHYyexLp6Z10piuf6LrZ1k38NbP0r53WHvOmeFtnB3T/lCQ9XuqwNQAXJLDmI+7L/DZ1bKsm9SnZSKD7S+MyBdJqj+3zHra/u1ty591mR7fELhX6POsWp95teFl0IbpFShnDj/8XwTz65qsKuAd0KBN9OXsnxA8Nb3C2AbyPSDVoKrgbgFvI/9EdlWclUVfuNMZqrx+HcHLrrzNYFtTzIMNn8gXYF5S5n3G2ruBNaCrg/lw131r6F+W2IrThEA6d9xvUqqHNxt4KY6uRAsxYCtegdKAN3O+CvA6wU+1nM91W9K00Kl2fZL9tPBPZNeDGSUxyO83rhrwCkPK4BWQFpeL3yscyOAtbnuSaDXaSTooLR6gognmq9PbqFrspc+/bfwrz66iv+vAW/d3/5wGvED1PK+AtAig+L0CXnHk9tgv6iTgoh+onFkQc9ot+pedGNdBI638E0lN4ffbGt4V64Mfdic6sDZrQgteiAx5cHpg7YjTjQXbvcOG3au72+Jx+R6zH9n9qym8b9FnPKz/ne2YfRDTLIcj1dxqZ/4iukWqAZH8W79Zpj8R2vonkpPCb8ELhze5l3k273yAqwevALQsQ8YRVktxqXACN7nh/C299ZFdJnTmuFsXJ+XFkVtxEaO/iDVoWQRJBlX1WRHEBns536ot/RPZVckEv29bXCL2fq28TaCt75rwAujlrrKa+yXaekXbjUIBfXghbiLvYn6TdzVOMsk/ijiO0skG8DJ9UuiuRN+2lWR8gHM1nCcpWrlJG/WuQEN4mT3pM2ztnkPjj84QuL0Hdgw7aAEvk+WYp4cDrAfw6M8Ygj90H1vCO3S3yf5LUIDgvYQojtQHgnekgb8EtwneS4jiSH0geEca+Etwm+C9hCiO1AeCd6SBvwS3Cd5LiOJIfSB4Rxr4S3Cb4L2EKI7UB4J3pIG/BLcJ3kuI4kh9IHhHGvhLcJvgvYQojtQHgnekgb8EtwneS4jiSH0geEca+Etwm+C9hCiO1AeCd6SBvwS3Cd5LiOJIfSB4Rxr4S3Cb4L2EKI7UB4J3pIG/BLcJ3kuI4kh9IHhHGvhLcJvgvYQo4hXR+iPmzo9Ske6LcKzSCYK3Up4zLkxe0Py3muqRUgWm5F24pr/ruFs9Cd5u9eyuNQ144+0nLJIXef8HW/+HXmuededYdy21hFd+0d4LtuED0qKBGkd+vMHd4u94rCio3Z1752qJvw3TZm+FX2K9i5G82p4VHrQmcP0vvNxXhX0a8O63Hspb5vcWd/GpBbzpK06nLiuc/MKPePGaew142Tsmkxq8N1LNti5c6beNOFrjIbhPiyQmp+jUZ9v1cB9uczAmGZEBmhSMucY7/yOWyxBRzCFTvgq/YP/FwvuC7eMSrn18sZWG8LJigbeYLh4R7etBQxRPblSqk5cJ0MpChbie+qso2ZRkzeVn7ruUXUuyaVow5hrTxW+8sLa6oLbSn4uDVwwqWa1pduCfFF7+Wn9VOSdRkqph9fa09pf5RflSeFU12KRKOgfZVCyTz0Y88x5UVdItasKCLrcnsDe528C7mO4E7Cz1qycK75wS3qqCKi3hBbjoqgNCxMWAvym8KmgARAFc5UhfAWqSTa8w9TeQT1xKFy8l8zI/Zot9NShRReh0mZcXQDnILlz21vCKWmwVhQaVkTXoxwzeYiZJs2muxhzvA8/D7/UOXAq8RU9PDm8iZEXZqRy8f2Ib+pg7vG9ju/Ae8wOanD+8bavswMitbNoX0TWwYBW7Aokm+YMy7QOXZPCiawRvUZGD71oDturyrazGSog5mxayHLhzLztFxNEKd/NpUgXT8Va5EfneEtHfK5Z/3a9h7idh+wSz4GuuK3AIqjxYe8bG/wV327/KXWsCryi/OoSi3qfNvGIwUAFXBq8iqyR9ZZaFb+CtnxXBEu3ns5RiRcN+4gNYy4I9C/hsgjBRBnXfu02nCG1YtovlqlgRVGzL/+rAm+meTtulo3j22WAtTwuvyC4t4RWDMhbkeYiXQoyyQRsb9BRPvQfrmvNDBqLhg01zFOOWnBRe0SdVTtFwg7IMoMi8UoFsNZwV/UbjlOcG7b7AZ1fLBl/B8w1RcMvnXYvZu+67otq7TrwGC69yUCbBq1yuo8gJ1xH9S7uLMrYntFu5K4JXGrBdeuZ9xtq7gWVT6VnlsaDz40kzL47t8+4z67D7vHyuewgjeh2IzrXOaeEVswHHDtjKthftlw3ozqVyfr/ppWzVJWK2HjvAHbjBt/xG9O1QgdPCq3EVrGrAxqfKDqeThF8amV2seq6/op+rnFngVeztlgOYc/l0rv1mrBSvSDY3SOsiBcSMQ9lUVvyEcMEuRrD7V+fZRQrwUbnt3mGz28935swUbRs7WNt3e/bzqKqRuANvvcu5Rl8KCuy2eMxuzJnATW6kL+GisKnqqx68qLm3IWmZ3fL2W/5+V2cOv3Cva9GI2qt3xQ1O/l2cGVTAyr8RvOrQ6MxotDtracILoOquMrXVGr/y/q6xWVfDBVrlbArowwt+ObTD+c2h3M97tujQjisVaAAvayftPlxV9WErdyctTPrDjt7zXNJm9JEUEAo0hJdtlj7D5jgLBC0fokwfRiRwRRDobzsFWsDLdiQ/Pdxwx8nTw0sE65q7qho2S6uPT4GW8I5PKPLYPAUIXvNiQhZpKkDwagpFq5mnAMFrXkzIIk0FCF5NoWg18xQgeM2LCVmkqQDBqykUrWaeAgSveTEhizQVIHg1haLVzFOA4DUvJmSRpgIEr6ZQtJp5ChC85sWELNJUgODVFIpWM08Bgte8mJBFmgoQvJpC0WrmKUDwmhcTskhTAYJXUyhazTwFCF7zYkIWaSpA8GoKRauZpwDBa15MyCJNBQheTaFoNfMUIHjNiwlZpKkAwaspFK1mngIEr3kxIYs0FSB4NYWi1cxTgOA1LyZkkaYCBK+mULSaeQoQvObFhCzSVIDg1RSq2WqviFYf4LJ6zLyORfpmzAksa0KvdW0mZunaLeFt95bIePsJiyPrEJR6YtCCxE//C3ZJ8ZBrvPM/YrkMEcX0Jvguw9QC3vT9vFP3A1bRa0NbXhGF73HMu30b7rCz1eNojYfgPl9zg9VTdj3cl9TdSOttXGO6+I0X1ubFWaiMQSdxaQjvCzb+LaaLR0Sti7iI8gDDqSL5tvZwxSodsVP+8jP3XeoaKLsCooqQXBWUZ96yqkqdhHQ8jTSAl0OnrEXWVDBeXWgghadTeFUFBAWgFqyDbKoANSnbdYWpv0HrY7+p1Be8vj68XVcD4oF0vBVMr16WwitnUImIKICbZOXi8rQEVq5kLe8Dz8PvUgP0sa0CmvDq1GFragLPTFYx6E3bOfP6GbyFio4JqHYuy6Z94IH7e2a55d3rwcurVOayiNyK+LzbIvTncJJMxE6lLrxgXdo/ToNpds1h4Zr6r9RtKPRjD0GVB2vP2Pi/4G77l7pZ+lVLAS1400Dks0ix9Th6xMK5lgY0z1h7N7AsVV+Rby3q0B70F4utm/pdVMecYBZ8lfqxMqj73m2qkZ0c1MsVFZQ5Nqoa8IrTe1nVdlYcaAN/aqOYmUVmtcq6Bny70uXHetfr9nwAy6bLZgGfCut1h9R4QQENeEV2KYNXnDoVy0VB7bIZigze6qxesNmIr1kWLfPNCCsv24h6eDPAygYaAu6y5VUCim0HBi+vZm8NZKqvKgJDXnY8vLVwV8kj4B3QoC3+imA2gdVhDeYqhWhZuQIdwqvoNpTvly8R8A4l8/JBqD2cq4O1IRjwCvXwQgBWBqdYXgFg/A1//PH/0micK5Zl7YptjRGXz3VbUyzCp0NfjLFzPIZowFs32yAGbGxe9ycET4c368TbX7FUXVXK4C07MMwJRPwUYGaXTfuxA9iBG3wzx+ARWKIBL1A7z5tcOrZhsYsThWrwyX2s839gvdvPd2a6DmWeV/RzlTMLMXabO7j2FcGbBfY0H7TgFfO4VuEq0t5EEUB251Xx/w289fN+VemTmAcuzg9LqxjwUTqzHPgm++rAW5t+l4YBcnZogh680Lm3gd2gHkr3u9pw5j7C7UuJuaI70maKraTJXn4WfXoZVNVngrcX+Ssa1YQXQC93lR1elauwlRaRAjkF9OGFuIlcPSjLtVr7ZVj389a6QyucRYEG8DL7Uuiu3DtsVAMwLRd4//iK5kq15KKVShVoCC9rJ32Grd1zaPzRGQK3NCC0QF+BFvCyxo95ejjAuvGDm/oO0ZrjUaAlvOMRiDw1VwGC19zYkGU1ChC8NQLRYnMVIHjNjQ1ZVqMAwVsjEC02VwGC19zYkGU1ChC8NQLRYnMVIHjNjQ1ZVqMAwVsjEC02VwGC19zYkGU1ChC8NQLRYnMVIHjNjQ1ZVqMAwVsjEC02VwGC19zYkGU1ChC8NQLRYnMVIHjNjQ1ZVqMAwVsjEC02VwGC19zYkGU1ChC8NQLRYnMVIHjNjQ1ZVqMAwVsjEC02VwGC19zYkGU1ChC8NQLRYnMVIHjNjQ1ZVqMAwVsjEC02VwGCt7fYsLcK/YGgWBH0cWt8reXeJOm4YYK3Y0HT5sQLqSf7iqCiJp1V/rLtXky54EYJ3l6Cy+EtvEl+GG+C70WQXhptCa/mi/biCOuHAPeeC1uUcI03uFv8HY+lb0zvxU8zGuU1OOQyBknNDncCS2TkOMJqyfSyYB/1KlkzXO7Tihbwpq84nbofsKp822Pxdfj71/enpU9vMA82g+n/xdEaD8G9VLYgfbW/7Xq4D/X6sWnmlboNyYH8EZvdnwjn17Df/RP3y38gjF55ERvzqyT1CWdd2w3hfcHGv8V08YhIUdxHuTNR8UdkXrESLxPg+l+MB/ht7eEqKaYi9WHB3zVsM4gnqPUjqSh0DUelXVLS6wp/m/6MB1EKLNGN4BW4qP42gJe/1l9ZzknVNP+tDF72lt+ktpn5RflSeFU12MTAjNWgWyB8KTui2UE/Q+kb5RON8oUU0yy9P1tVKDzaRfrwti2oUgEvwCsCNT0gThyuFN4SkKIAbpKVS5azDB2+h1Ph4yGoXJfCgO/Ebhu/O014dUpZlfhaCa9GgcKSZo35OYP3FkH0VjBLnK3eJ/3YwkL+lWfvXOZOxwvywE697bh/1YOXl1mtFZPNLgQe3KQfyEbLH7Da/Avz5HtJZhIlXHPBG0pQpG6DIksmA9PpLfyNVIuOHcw3PrZZD4MPbOXteR946m+oxnEFClrwpqe1fJ/soE1e4jQBNpmFSAc0M9fFj1Xw1hbmPtiTQT+IGZUJZsHXAmhs2bTwO8/EdaAmZys2WPsTu81HLO4IYlXQNeAVlSqrRr7PWHs3isLZUmYqzjZk1oj2aw6ObH1TPnAQ2XzsLMBTlklT+9IDXlUp00LuDJaB+n3vWHY1Tp7d2C+mT6kCGvCK7FIOr6iIrjrN7YNY0m0QgzY26JEzkuERSueqbVgVAzHDXRi8efXwij5pbeYsgbtmwMbKYr2Ei+SK0mDg3X2Bz66KOVUDscGzYbwDHcBbk5mbwDuEQRvv21t2F2VsjefDaAOPhzfLzGPIvKJvT6VnTaC6Ht7a2QCReUsGXLWZVwzYTO/z8rluy/wrgiaAdQobNOAVcJVkVmnAlRtFC+sbwKvcXrRz5r9iUOp4K8W9GOwAduAG385s5bh2rwGvxlWwDFDpjimuYxp0NmVUNtsgMnfZwWFAQEQ/VzmzwKvY21cE74lDpQUvRL+2dCqLX79n0122i+UqSibs4+j/cPfPn7MrbhabE52HkK43IWvb2MGaNBuS3MOgnru1LAfeenfi8I17d3rwQufehldE6wBecmM1v03Q+x3bp0fM7Qlc7xOCh/XBrZRaV+/OGiNxZiiDVvxO8J46TJrwAmh7V1mlR7w/bWzWrTSeFp5ZAX14wS+Hdji/OZT7ec8cI9p9iQIN4GUtpN2H0puqS3ai/Dm5SuXUP4Gg3Jh+JAWAhvAyydJn2BxngaDlQ5TpQ4cELgF4nAIt4GU71Hx6WGVb8tDhEsE6nZFQrUK/kQI6CrSEV6dpWocU6FcBgrdffan1HhUgeHsUl5ruVwGCt199qfUeFSB4exSXmu5XAYK3X32p9R4VIHh7FJea7lcBgrdffan1HhX4LyBrqMRorF7GAAAAAElFTkSuQmCC)
Answer: (b)
3. A complete binary tree having 𝑛 leaf nodes has how many nodes of degree 2?
Answer: (b)
4. Which one of the following registers facilitates referencing parameters passed on the stack in 8086 architecture?
(a) DI and SI index registers
(b) CS and DS segment registers
(c) SP and BP pointer registers
(d) AX and DX general purpose registers
(b) CS and DS segment registers
(c) SP and BP pointer registers
(d) AX and DX general purpose registers
Answer: (c)
5. Consider the following statements:
1. Clear instruction register
2. Clear accumulator
3. Initialize program counter
4. Reset the processor
5. Clear all flags
2. Clear accumulator
3. Initialize program counter
4. Reset the processor
5. Clear all flags
Which of the above statements is/are essential in a program which uses subroutines?
(a) 1 only
(b) 1 and 4 only
(c) 5 only
(d) 1, 2, 3, 4 and 5
(a) 1 only
(b) 1 and 4 only
(c) 5 only
(d) 1, 2, 3, 4 and 5
Answer: (a)
6. The contents of DE and HL register pairs after the execution of the following
instructions are:
![](data:image/png;base64,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)
instructions are:
(a) 0200𝐻 ,2700𝐻
(b) 2700𝐻 ,0200𝐻
(c) 2500𝐻 ,0200𝐻
(d) 0200𝐻 ,2500𝐻
(b) 2700𝐻 ,0200𝐻
(c) 2500𝐻 ,0200𝐻
(d) 0200𝐻 ,2500𝐻
Answer: (b)
7. How many times does the loop execute before coming out of the loop from the following instructions?
![](data:image/png;base64,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)
(a) 0
(b) 255
(c) 256
(d) 555
(b) 255
(c) 256
(d) 555
Answer: (c)
8. The effective and well established technique to catch inconsistency in programs is called:
(a) Type checking
(b) Error checking
(c) Type casting
(d) Bounds checking
Answer: (a)
9. The category of software maintenance which fixes errors in the original system design and implementation is:
(a) Perfective maintenance
(b) Adaptive maintenance
(c) Corrective maintenance
(d) Software maintenance
Answer: (c)
10. Which one of the following techniques can be used for implementing different type of Virtual memory?
(a) Segmentation
(b) Fragmentation
(c) Reassembly
(d) Reallocation
Answer: (a)
(b) Error checking
(c) Type casting
(d) Bounds checking
Answer: (a)
9. The category of software maintenance which fixes errors in the original system design and implementation is:
(a) Perfective maintenance
(b) Adaptive maintenance
(c) Corrective maintenance
(d) Software maintenance
Answer: (c)
10. Which one of the following techniques can be used for implementing different type of Virtual memory?
(a) Segmentation
(b) Fragmentation
(c) Reassembly
(d) Reallocation
Answer: (a)
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