3 scores max per player; No foul language, show respect for other players, etc.
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Game: CHOOSE OR LOSE
Aim: Choose the right answer; beat the clock
Method:
You start the game with 50 points. Each question has 2 to 4 answers. Select the correct answer before your time runs out to score points. Right answers are +10, wrong answers are -2, out of time is -5.
This is a timed game. Your final score is equal to the total score minus time taken.
5th grade / Counting / Roman numerals / Convert years to Roman numerals
In this topic you are given a year and must convert it to Roman numerals. Follow the steps below for each question.
Break the year down into its component parts: For example, 1981 can be broken down into 1000, 900, 80, and 1.
Convert each part to Roman numerals:
1000 = M
900 = CM
80 = LXXX
1 = I
Write the Roman numerals in order:
1981 in Roman numerals is written as MCMLXXXI.
Similarly, for 2017:
2000 = MM
10 = X
7 = VII
2017 in Roman numerals is written as MMXVII.
With our Choose or lose math game you will be practicing the topic "Convert years to Roman numerals" from 5th grade / Counting / Roman numerals. The math in this game consists of 16 questions that ask you to convert year dates such as 1981 or 2017 to Roman numerals.
Our CHOOSE OR LOSE game is a simple activity to help elementary math learners and will improve the speed at which you can solve problems in the given topic. It does not rely on the learner typing in the answer. Rather, the learner must choose the correct answer from a list of 2, 3 or 4 similar answers.
CHOOSE OR LOSE encourages faster problem-solving for common and vital elementary math topics. CHOOSE OR LOSE is a timed game with a leaderboard for each topic at each of the 4 levels on offer. You can play the game with or without audio and robots.
UXO * Duck shoot * The frog flies * Pong * Cat and mouse * The beetle and the bee
Rock fall * Four in a row * Sow grow * Choose or lose * Mix and match
Our CHOOSE OR LOSE game asks the learner to click on the correct answer from a selection of possible answers before the clock runs down.
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