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PowerPoint Video

Easy Video Creation with PowerPoint

Easy Video Creation with PowerPoint This is Nishimura, PowerPoint makes it easy to create videos. You can switch slides, set up animations, and even play back recorded narration beautifully. In this article, I will show you how to set up a video in our e-learning system (learningBOX). Click here for the Table of Contents 1. learningBOX makes it easy to register video materials. 2. how to set the playback speed of videos 3. how to convert PowerPoint to video 4. summary learningBOX makes it easy to register video materials. Videos are set up from the content management screen. Please click here. Work procedure 1 From the learningBOX My Page screen, select Content Management and click the ⊕ button. Work Step 2 Click the ⊕ button to select a video. Fill in the title name of the video, select the file, and go to 【Save】. *Check the "Disable skip playback" checkbox to disable skip playback. This can be edited even after the video is saved. Please set it to your preference. Work Step 3 The video was saved and easily set up for video. ▼ Here is a capture video of the above sequence of events. How to set the playback speed of videos With learningBOX, you can easily set up your video and adjust the playback speed. 0.5x, 1.5x, and 2x speeds are available. How to convert PowerPoint to video Documents created with PowerPoint can be easily converted to video. The converted videos can be set as contents in learningBOX, as well as in question texts and explanations in QuizGenerator. The detailed instructions on how to set up the video can be found here. Conclusion In this article, we have introduced how to set up videos in our e-learning system (learningBOX). The converted videos can be set as contents in the learningBOX, as well as in question texts and explanations in QuizGenerator.
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Open math problem

I have created practice problems in the area of equation expansion in high school mathematics, and I hope to publish practice problems according to the progress of high school students entering in the spring of 2017. Expression Expansion 1 Please view in an Iframe-enabled browser. Expression Expansion 2 View in an Iframe-enabled browser. Expression Expansion 3 View in an Iframe-enabled browser. Problem Data The two problem sets above are converted from the text below; by writing formulas in Latex format, you can easily use beautiful, easy-to-read formulas. Expression Expansion 1 #title:Basic Expansion Formulas #messages_intro: Expand the formula. This is a basic problem, so try to solve it quickly. #mode:normal #question_count:10 //(x+a)^2 and (x-a)^2 forms [#(x+1)^2#] [#x^2+2x+1#] [#x^2+x+1#] [#x^2+1#] [#(x+2)^2#] [#x^2+4x+4#] [#x^2+2x+4#] [#x^2+4#] [#(x-3)^2#] [#x^2-6x+9#] [#x^2+6x+9#] [#x^2+9x+9#] [#(x-1)^2#] [#x^2-2x+1#] [#x^2-x-1#] [#x^2+2x+1#] [#(x-6)^2#] [#x^2-12x+36#] [#x^2-6x+36#] [#x^2+6x+6#] //(ax+b)^2 and (ax-b)^2 Forms. [#(2x+1)^2#] [#4x^2+4x+1#] [#4x^2+2x+1#] [#4x^2+1#] [#(3x+2)^2#] [#9x^2+12x+4#] [#9x^2+6x+4#] [#9x^2+4#] [#(5x-3)^2#] [#25x^2-30x+9#] [#25x^2+30x+9#] [#25x^2+15x+9#] [#(3x-1)^2#] [#9x^2-6x+1#] [#9x^2-3x-1#] [#9x^2+1#] [#(7x-6)^2#] [#49x^2-84x+36#] [#49x^2-42x+36#] [#49x^2+42x+36#] //(x+a)(x-a) form [#(x-1)(x+1)#] [#x^2-1#] [#x^2+2x+1#] [#x^2-2x+1#] [#(x-2)(x+2)#] [#x^2-4#] [#x^2+4x+4#] [#x^2-4x+4#] [#(x-12)(x+12)#] [#x^2-144#] [#x^2+24x+144#] [#x^2-24x+144#] //(ax+b)(ax-b) form [#(4x-1)(4x+1)#] [#16x^2-1#] [#16x^2+8x+1#] [#16x^2-8x+1#] [#(5x-3)(5x+3)#] [#25x^2-9#] [#25x^2+30x+9#] [#25x^2-15x+9#] //(ax+b)(cx+d) form [#(2x+3)(4x+5)#] [#8x^2+22x+15#] [#8x^2+26x+15#] [#8x^2+20x+15#] [#(2x+3)(x-7)#] [#2x^2-11x-21#] [#2x^2+11x-21#] [#2x^2+20x+21#] [#(5x+1)(5x-2)#] [#25x^2-5x-2#] [#25x^2+5x-2#] [#25x^2+5x+2#] //ax(bx+c) form [#2x(5x-2)#] [#10x^2-4x#] [#10x^2-2x#] [#10x^2-4#] [#x(x-2)#] [#x^2-2x#] [#x^2-2#] [#x^2+2x#] Expansion of equation 2 #title:Basic Expansion Formula #messages_intro:Expand Expression. Expand a cubic expression. #mode:normal #question_count:10 //(x+a)^3 and (x-a)^3 forms. [#(x+1)^3#] [#x^3+3x^2+3x+1#] [#x^3+x^2+x+1#] [#x^3+1#] [#(x+2)^3#] [#x^3+6x^2+12x+8#] [#x^3+2x^2+4x+8#] [#x^3+8#] [#(x-5)^3#] [#x^3-15x^2+75x-125#] [#x^3+15x^2-75x-125#] [#x^3-5x^2+25x-125#] [#(x-a)^3#] [#x^3-3ax^2+3a^2x-a^3#] [#x^3+3ax^2+3a^2x+a^3#] [#x^3-3x^2+3x-1#] [#(x-1)^3#] [#x^3-3x^2+3x-1#] [#x^3+3x^2+3x+1#] [#x^3-1#] //(ax+b)^3 and (ax-b)^3 Forms. [#(2x+1)^3#] [#8x^3+12x^2+6x+1#] [#8x^2+4x^2+2x+1#] [#8x^3+1#] [#(2x-3)^3#] [#8x^3-36x^2+54x-27#] [#8x^2-12x^2+18x-27#] [#8x^3-1#] [#(4x-1)^3#] [#64x^3-48x^2+12x-1#] [#64x^2-16x^2+4x-1#] [#64x^3-1#] [#(ax-b)^3#] [#a^3x^3-3a^2bx^2+3ab^2x-b^3#] [#a^3x^3-a^2bx^2+ab^2x-b^3#] [#a^3x^3-b^3#] [#(ax+b)^3#] [#a^3x^3+3a^2bx^2+3ab^2x+b^3#] [#a^3x^3+a^2bx^2+ab^2x+b^3#] [#a^3x^3+b^3#] //(x^2+x+1)(x-a) and (x^2-x+1)(x+1) forms. [#(x+1)(x^2-x+1)#] [#x^3+1#] [#x^3-1#] [#x^3+x^2+x+1#] [#(x-1)(x^2+x+1)#] [#x^3-1#] [#x^3+1#] [#x^3-x^2+x-1#] [#(x+3)(x^2-3x+9)#] [#x^3+27#] [#x^3-27#] [#x^3+3x^2+9x+27#] [#(x+3)(x^2+3x+9)#] [#x^3+6x^2+18x+27#] [#x^3+27#] [#x^3-27#] //(x+a)(x+b)(x+c) form [#(x+1)(x+2)(x+3)#] [#x^3+6x^2+11x+6#] [#x^3+6x^2+12x+6#] [#x^3+6x^2+9x+6#] [#(x+1)(x+2)(x-3)#] [#x^3-7x-6#] [#x^3+7x-6#] [#x^3+5x-6#] //(a+b+c)(a2+b2+c2-ab-bc-ca) [#(a+b+c)(a^2+b^2+c^2-ab-bc-ca)#] [#a^3+b^3+c^3-3abc#] [#a^3+b^3+c^3-abc#] [#a^3+b^3+c^3+3abc#] [#a^3+b^3+c^3+abc#] [#(a+b+2c)(a^2+b^2+4c^2-ab-2bc-2ca)#] [#a^3+b^3+8c^3-6abc#] [#a^3+b^3+2c^3-6abc#] [#a^3+b^3+8c^3+6abc#] [#a^3+b^3+2c^3+6abc#] [#(a+b-c)(a^2+b^2+c^2-ab+bc+ca)#] [#a^3+b^3-c^3+3abc#] [#a^3+b^3-c^3-3abc#] [#a^3+b^3+c^3+3abc#] [#a^3+b^3+c^3-3abc#] Expansion of equation 3 #title:Application of Expansion #messages_intro:expand expression #mode:normal #question_count:10 [#(x-1)(x+1)(x^2+1)#] [#x^4-1#] [#x^4+1#] [#x^4+x^2+1#] [#x^4-x^2+1#] [#(x-2)(x+2)(x^2+4)#] [#x^4-16#] [#x^4+16#] [#x^4+4x^2+16#] [#x^4-4x^2+16#] [#(a+b+c)^2#] [#a^2+b^2+c^2+2ab+2bc+2ca#] [#a^2+b^2+c^2+ab+bc+ca#] [#a^2+b^2+c^2+4ab+4bc+4ca#] [#(a+b+c+d)^2#] [#a^2+b^2+c^2+d^2+2ab+2ac+2ad+2bc+2bd+2cd#] [#a^2+b^2+c^2+d^2+ab+ac+ad+bc+bd+cd#] [#a^2+b^2+c^2+d^2+2ab+2ac+2ad+2bc#] [#(a+b)^4#] [#a^4+4a^3b+6a^2b^2+4ab^3+b^4#] [#a^4+3a^3b+5a^2b^2+3ab^3+b^4#] [#a^4+4a^3b+8a^2b^2+4ab^3+b^4#] [#(x-2y+3z)^2#] [#x^2+4y^2+9z^2-4xy-12yz+6zx#] [#x^2+2y^2+3z^2-2xy-6yz+3zx#] [#x^2+4y^2+9z^2-2xy-6yz+3zx#] [#(x+y+1)(x+y-1)#] [#x^2+2xy+y^2-1#] [#x^2+2xy+y^2-x-y+1#] [#x^2-2xy+y^2-x-y+1#] [#(x+1)(x^4-x^3+x^2+x-1)#] [#x^5-1#] [#x^5+1#] [#x^5+x^4+x^3+x^2+x+1#] [#x^5-x^4+x^3-x^2+x-1#] [#(x+1)(x-1)(x+2)(x-2)#] [#x^4-5x^2+4#] [#x^4+5x^2+4#] [#x^4+3x^3+5x^2+3x+4#] [#(x-2)(x-1)(x+1)(x+2)#] [#x^4-5x^2+4#] [#x^4+5x^2+4#] [#x^4+3x^3+5x^2+3x+4#] [#(x-1)^3(x+1)^3#] [#x^6-3x^4+3x^2-1#] [#x^6+3x^4+3x^2+1#] [#x^6+2x^5+3x^4+4x^3+3x^2+2x+1#] [#x^6-2x^5+3x^4-4x^3+3x^2-2x+1#] [#(x-1)(x+1)(x^2+x+1)(x^2-x+1)#] [#x^6-1#] [#x^6+1#] [#x^6+2x^3+1#] [#x^6-2x^3+1#] [#(x^2+2x+3)(x^2+1)#] [#x^4+2x^3+4x^2+2x+3#] [#x^4+3x^3+5x^2+2x+3#] [#x^4+2x^3+3x^2+3x+3#] [#(x^{100}+100)(x^{100}-100)#] [#x^{200}-10000#] [#x^{10000}-10000#] [#x^{200}-200#] [#x^{10000}-200#] [#(x^3+x^2+x+1)^2#] [#x^6+2x^5+3x^4+4x^3+3x^2+2x+1#] [#x^6+x^5+x^4+x^3+x^2+x+1#] [#x^6+4x^5+6x^4+10x^3+6x^2+4x+1#] [#x^6+1#] Tips for creating math problems When creating math questions, mathematical formulas are needed in the question text and choices, and QuizGenerator allows you to write mathematical formulas in Latex format between [# and #] to make them look good. We have published a formula input aid at the following URL, which we hope you will find useful. Formula Editor for QuizGenerator
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Mechanism of Password Hiding in QuizGenerator(beta)

This article introduces how passwords are kept secret in learningBOX. Password is commonly used for login authentication Not only e-learning systems, but many other systems that require users to log in use passwords for login authentication. Some systems, such as those used by financial institutions, use authentication systems that do not rely on passwords, such as "one-time password generators" and "authentication by e-mail or SMS for each login," and some of the e-learning systems we provide include handwriting authentication. However, these authentication methods are still not that popular, and learningBOX also uses password-based login authentication. Password protection is an important issue There are three types of password leakage points: attacks on user terminals, interception of communications, and attacks on servers. Attacks on user terminals Attacks on user terminals include "infection with computer viruses" and "inducement to phishing sites. If a user is infected with a computer virus, there is a risk that his/her password will be stolen when he/she tries to log in to a legitimate site. Even if you are not infected with a computer virus, there is a danger that you will be led by e-mail or other means to a phishing site (fake site), where you will be forced to enter your ID and password. Communication Interception Communication interception means that a third party can intercept your password between your computer or smartphone and our server. learningBOX uses SSL technology to encrypt the communication between you and our server, preventing the leakage of your password due to communication interception. This is done through the use of SSL technology. Attacks on our servers There are various types of attacks on servers: SQL injection attacks, exploitation of server software vulnerabilities, intrusion of suspicious persons into data centers, fraud at data centers, and various other risks. Therefore, learningBOX makes passwords secret by "salt" and "hashing" them, and then "stretching" them. In this way, even the learningBOX management team cannot know what passwords have been set, let alone an attacker, and thus password leaks are strongly prevented. Hash A one-way function. When an input password is passed through a hash function, a seemingly random value is output. This is called the hash value. While it is easy to find the hash value from the original value, it is not possible to compute the original value from the hash value. Therefore, by storing only the hash value, the original password can be kept secret; there were a certain number of systems developed around 2000 that stored md5 or sha1 hashes, but as of 2017, hashing alone is not sufficient to keep passwords secret. However, by obtaining hash values of all possible passwords in advance and creating a reverse dictionary, it may be possible to guess the original value from the hash value. In particular, passwords with up to 8 alphanumeric digits can be guessed at a realistic cost. In addition, using advanced attacks such as rainbow tables, the time required for guessing may be reduced by an order of magnitude. Stretch. Repeat hashing. For example, hashing 1024 times can stretch the time it takes to crack a password by a factor of 1024. Of course, if a computer that is 1024 times faster were built, the password would be cracked in the same amount of time, but by stretching the password appropriately, the time required to crack the password can be dramatically increased. Salt Even after hashing and stretching, the same password will have the same value. If multiple passwords are registered with the same hash value, it will be revealed that a "common password" is being used. By adding a salt (random string) before and after the password before hashing, the same password will have different hash values, making it harder to guess the original password. In addition, although not explained in detail, the addition of the salt makes the password longer, making it significantly more difficult to decipher using the rainbow table. Conclusion LearningBOX keeps passwords secret by not storing the password itself. In addition, we take all possible measures to prevent people from guessing the original password. However, if you set a "simple" password such as "12345678" or "password," the risk of unauthorized access increases, so please set your password appropriately. Future Issues We are considering restrictions that would prevent users from setting "simple" passwords such as "12345678" or "password. We will also incorporate the latest security technologies, such as thorough monitoring for "suspicious" access.

We can provide e-learning for free!

Here are some examples of how QuizGenerator can be used to provide e-learning for free, as well as how much it costs if you pay for it. Free usage example 1 / Using QuizGenerator.net's question hosting feature QuizGenerator.net allows you to host the questions you create. In version 5.0.15 or later, you can host your created questions by selecting "General Public" or "Limited Public" after converting the questions. If you want to make your questions available to the general public, choose "General Public"; if you want to embed them in a specific website and use them only on that website, choose "Limited Public". *Please note that if the URL is leaked, it may be seen by unexpected people. If you want to strictly limit the public, please use learningBOX. Example 2 of free use / Use by up to 10 people LearningBOX can be used free of charge for up to 10 users. Upon registration, an account will be issued immediately and you can start using the service right away. Free usage example 3 / Using learningBOX's public access function With learningBOX, you can publish questions to the public. Any number of people can use learningBOX, as long as the questions are open to the public and they can study without registering for an account. Example of ¥2,500/month usage / Up to 100 users An organization with up to 100 employees can use learningBOX to provide e-learning for a monthly fee of 2,500 yen (tax included). If you pay by credit card, the payment will be made directly to the bank account. If you pay by credit card, you can start using the service immediately after the payment is made. Example of monthly usage of 1,000,000 yen / 40,000 users If an organization with 40,000 employees uses learningBOX to provide e-learning, the monthly cost is 1,000,000 yen (tax included). Please contact us using the QuizGenerator (beta) inquiry form. Summary With QuizGenerator, you can provide e-learning for free as long as the questions are small or can be disclosed to outside parties. Also, if you are a large organization that provides education on content that cannot be disclosed outside the organization, you can use the e-learning system for a reasonable fee. I want to use it this way, but how much does it cost? Is it free? If you have any questions, please contact us. Extra Moodle, an open source LMS, is available free of charge, but you need to prepare a server with PHP and MySQL. The initial cost of preparing a server with a certain level of availability on campus or in the company is about 200,000 yen, but a VPS can be used for about 1,000 yen per month, or a web hosting service for a few hundred yen per month, but setup, operation, and security measures must be handled within the organization. However, since setup, operation, and security measures need to be done within the organization, it is difficult for organizations without such specialists to operate.