Question
Anna made a cake. The fraction of the pie representing the whole cake is __________.
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAMEAAADGCAMAAABcmRQWAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAMAUExURf///wAAAMXOzu/v7wgICGNjWkJazkJahJxahBBaGRBazhBahHNazqVaUpwpUmMpUqVaGZwpGWMpGYRaUpwIUmMIUoRaGZwIGWMIGXNaexAZ7xAZpRDv3hDvWhDvnBDvGXPv3nPvWnOU73PvnHPvGXMZpXMZ73OlGULO3kLOWpyEWkLOnELOGRDO3hDOWhDOnBDOGXOEGdbm5nN7Y3NapRA6UqVazhBjUhAQUikQIUJa70JapZxapTFaGVpaKXOlnBBa7xBapXNa71paCObO1ikpKXuEhKXv3qXvWqWU76XvnKXvGaWlGaUZpaUZ784p3s4pnM6l3qWEGc4I3s4InM6E3hAQGVpSUkpKSpyMpTo6Ou/va+/vIe/vtaVa7zFjUjEQUs7Fa85a785Sa85arc7FKc5SKc6Ma84Za86MKc4ZKc6UrRAxGc7FSs5azs5SSs5ajM7FCM5SCM6MSs4ZSs6MCM4ZCM6UjK2tre8p3u8pnO+l3u8I3u8InO+E3qWllL29te/FrUKM70KMa0KMrUKMKUIpzkIphBCM7xCMaxCMrRCMKRApzhAphHPO73POa3OlznPOrXPOKXMphHMpzsXFlO/FjEKMzkKMSkKMjEKMCEIIzkIIhBCMzhCMShCMjBCMCBAIzhAIhHPOznPOSnOEznPOjHPOCHMIhHMIzpyMjO/Fa+9a7+9Sa+9are/FKe9SKe+Ma+8Za++MKe8ZKe+Ure/FSu9azu9SSu9ajO/FCO9SCO+MSu8ZSu+MCO8ZCO+UjO/O73OlazE6WsXO76XO76XOa6WlzqXOraXOKaUphKUpzs7vWs7vEM7vpXOlSqXOzqXOSqWEzqXOjKXOCKUIhKUIzkLv70Lva0Kt70Kta5yla0KtrUKtKULvrULvKUIp70IppRCt7xCtaxCtrRCtKXOEpULvzkLvSkKtzkKtSpylSkKtjEKtCELvjELvCEII70IIpRCtzhCtShCtjBCtCCkQCM7ve87vMc7vxTExENbv/wAQCP/v/wAACAAAAI+yUHwAAAEAdFJOU////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////wBT9wclAAAACXBIWXMAABcRAAAXEQHKJvM/AAAKY0lEQVR4Xu1dzXWrPBCNJVNE2iCrrL6NUQlAqCEFsIN63EWa8iInzvnmjpQXJ0YggTTOwnfxju08G41m7p3RD+jhjjvuuOOOO+64445sOOuyH4wxRdO2Xde2TfFkzLFXWrv/8Iehy7E3TVfvJlF3jRnU4e/aUfam9bT9Eh+d6ZX7yh+CptZXrolA1bVNU1AkHf87mseC4qm7/POpNX3pvvonMDbV3rVtV7UF9fFB/wp6rQ+qH4oLM5+b4W/Ek1bmq1WnrujLBbpqPZqu/rBfqM14cyPU0LrGtM0QHBdl/9i92u915qacUMWzbUdrVGxnqpfGeqJuRveROFRhled5ZSzog+n4Bz7bm9igGm5/3fQbQlmP1otkgzQhVIEL76qnzZqonSPa3n0ggvKJL1qZJJr+ZUMjx+mB5bMyh4ez+2Qj9MA2VEYmlBTr5/MxaU7VL9wrnQCl3wwIvC+S1wSaf3hXHNz7XBjZ3XlYpxr89mtWRusB/XTKFq5MsI/HfGzQ3ElN8gD6RvmIPN3muoJCBJ3+c+8yYYQb3l/cu7RgplXZNfvAUpchULXBD6eXoGvYKzWpNUmjitgPiTLYAnpEUmIyMIcrscqFk2aX0gslOJxNISZgeywd51iEJA0gIGpPqZw+ooRvpOt38LlOY4LCiLZwbwQx0GV3KUw4QBiMeyOJEfmn3l6sasiCkVHRH+DkTHTeqkgsCjcIIfbAZ7snUd2oIJCE5lYeOHJ6bjdpyPZfWAcFDoB83IMbGgADtnpxDdS3emyLYkVhmL8YvQYnICd/Gtl0bbGNLyfKKTE4X3iAUNK793XdeEYMHt0bQTCJLxJQT5GwjovIiY17LYifHgDAxjVUgBxU8iy2Bvzo8jMl1X18NDMJ5KeUbQ3zKwGBCvGKAtf98KUIJjwA9PRpbEAjhlr3Wg48EHlyby6B/oyLI5RDtTgJrAemapgDmdZF6RHcJh1DZx7LFtPtjG3QG3VGnMkJgH72qyYFxT6CzPFhtx0lBiKFtww+EDHDi2TU5tJjAhtC7s0UonqVyolatqDTcxywQIKqAiN7/BSnMRuwoPiocgb3egHkgndRGmvmwOJAhv5TmLwgmcm6gFVoOedCUYOYQC44iSazMA8QyNCQMlvcBYEeIIAJAcUmqVadez3xEsEesHK07ARkDkkXhKjQP8AJizIPFwjmAmtAkAcI+N9L1mKSMbRHEiCcAxbUv0vjRhQUchVRBAcsEOMLkw8wMuIXtyHWA4TFEAHbxWo69kDkPApxeZ6mSHtSPI4OIaBcCiPKx1IjG175jp/JopHOXAu1XDJY5QHCQpSM9GeZfGw9sKL80jQAnulkCiKZKZY1JHagNs6oESnR1GxNcvDa1joDEEa195sgukQ62+ABqp3pu94Clcx7FtBS64G1QxDUPV4iyNDAemC9YEDx3cvfgHX5E/IWDjBe/GNIGp19ZKcBG7BpdXGmmUSD7ANk3mm1cXmUFNNDBKpLu8yL386ADTFEIC96MsJTdiKn8AD39DSPZmUqCdIYgAp7eqCGQWjgrN5KwIDNe1V4HHmazGmHT6r6MvKAPZBidbR83n1OWkCF6T7B7/ugH2FAkpRP5enkPgXKFFU+F2jcNtKlqVl8hIWYupfpwTuFUu0yoXCcHBvR59lqCsuBVFWjT04pUeQS06Qe4OJhShEypgPrgXTDV0oIU1ua81mQ2AO8TPY+5YNcCS0tBwCyYGrDASYBctx6kdwDXF9PbbspT0ELJLFI7wGqHqYXaTDbld6CDB6gzp5uakmXSnylTAY86P2kBTqDBXkM8IVLSYYlvpY1IF0e+ALWQSYswA63tOP8TB7wdjbUNKkF1oD04kBqup9cBkme0bIZAAtOHgsSZrR8HqDKbi9R2RnsOs9jANemU/qQ0oKcHrC16dR4OOUIBwY85zLAV13z2M293IpjxhAiPHqm5mDZtulAh/PwkdMD/miZXd6JwTEnBwDfYqDCjJd7vRrUBeTLvLvmvbkXe+QTJOWX3AZg1nH6Am9J5BQcyHzzTv/hq7aaBHI6UCjmvvuIpNojOfiLe7kWvYABPOHlXv4CacjGvUVM4twGoPzxrNtjf9cmCsIDK275iQQUx1OCYglkC5XZA3nXUADkLZ/q+5fYQgAZ/cxvAGhQuZdXAJWnar4giHCAABp4JVPV68P4hfLAh4AHmAb+67yvvhFTIJFZaKLBzh8oIMIqPWUVkvCADXX/YhnF8qrFRolM/AUSTP8urnNJLVnRkJ4SiZAHNCZHZ5oInsfrqaQHWEvf3OspQBJjwwgekMgDDIwNZrcCBuzM/g32gJQBfMP4fOVDQ9C4wTKKKTEP8P6bhfbNFR1TQAjJeQBbKpZKN2S8iOpOlAMEdPBS+UxhFD5IQFQKeoA36S1u4sKG1FAugwOZtyT9hKLaZTFCkBICuYz7N/eST3yGCwICBPvfQ/pVK6oD6+2TGxEIvNkv1AniIcSF52w+/gLK1+UaQZGu7UU9EH6zH9876F57AQ/UK8cSawGZDFsYxYB3wQm/nw6THRTWWMkPvDsCTphngrgBALEg+BEaqFDn2seP9pA2ABoZfIMK5IgizueG6+fzCACBESREFkjM/hkNNiBAb5OCRjZR2o3NoZ4K6jYG4KpR29oxFJoks+YHDCVb8wwGKWnMQ08IPjLfhAM2y0ZeFWSeqMTtA4akQ8g+RCp2/I4q6moSlT3w6N7Ige/diS/BEEe/JvDYgGBNTgfo0Jp+uzL8VgaMNBIMHLL8BILve9Sv7WPO/A8YygYszETNPnwD9ef3DowbqdBaEliACl/PFLqRClkSrM4/kFTX7TdSIbtJY8PtU/xED5jAHpDPxJTKtm6TYfb21gO3MICHglsMsNFTG0TTLQzA1TcvUGNeEbiJAYjd7dMhA+UTIoO8Ctnnq6XQb8hZ/r0G10hIPphQ57g9ZBY8m7BuZfUa2P0qtNL3D3wORTry8TE4ohUFC0jKK/Yn/GD4VMFGaHh9l/bUEaZVu65CjAbffZSceWyCzFkmfPbUe/pL8YMyBPKCPXsqx47bs+aDDduNDzpYQokIynb2FCtc3kga4emMK0NcqFAH5XJD+QQNyrpnm++MoD7KYoLu+eTJnKeXARxJWQ6pGzEg3lX5E+fBHRSYODccDB8km/2YQIY9rLEqynQ5s7Tn/3ZSJfDZHphZF9HH3U5Cu/Znotc0Snvca20SyIYyKLp2teCRpQxlj7esi22naev+ifv/8xZHEDsbdt3T6qe9KNPxGDa5LoTiYP2/23cmPsnpcnAnv9e5M8AcSuPOzq8boyKsKMehYSaRC42IgM5gLLjUIFSFGQN6s1TDxVe2nB+dDOXgjuMmV3RNMfQ+kdVlPzwWzmtg73Cj8J9A+VKwpDA+nqu2MS9D34+qLA+lUn0/DKZoq9NX43f7V2r+X+j+S6hjU7GyfGNPqPe/Ptztq9aos/xSSgj0SD3dfXvjCq/wTv9Gad1940+iVP1gmrbrqqq2al9XVdchsHp1a92JgD4QBdRBjSP9Q2Qo9V+L+jvuuOOOO+74S3h4+B9sTx1GftVwTgAAAABJRU5ErkJggg==)
- 1
![1 half](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABIAAAAjCAYAAACZ6FpfAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAXQ/cXWQAAAJFJREFUeNpjYMAP1IC4FogvMFAIFgNxGhD/Z6ASGDVo1KBBYdB/LHgUDCbwn0w8CgYLsAbiNUD8CYh/QaujaHIMOgjEkUDMA+VrAfFRqBjFQB6IL1HLyz+oYYgl1HsUAQ4gPgmNBLKBIBBvAGI3SgxRghqiQokhGkA8G4i5KDFEHIhXATELpYG7BeoimhZyWAEAI3M1I31CbrEAAABidEVYdE1hdGhNTAA8bWF0aCB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMTk5OC9NYXRoL01hdGhNTCI+PG1mcmFjPjxtbj4xPC9tbj48bW4+MjwvbW4+PC9tZnJhYz48L21hdGg+ND6jrQAAAABJRU5ErkJggg==)
- 3
- 4
Hint:
In this question it is given that Anna makes a cake and divides it into two halves. The fraction is a part of a whole
The correct answer is: ![1 half](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABIAAAAjCAYAAACZ6FpfAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAXQ/cXWQAAAJFJREFUeNpjYMAP1IC4FogvMFAIFgNxGhD/Z6ASGDVo1KBBYdB/LHgUDCbwn0w8CgYLsAbiNUD8CYh/QaujaHIMOgjEkUDMA+VrAfFRqBjFQB6IL1HLyz+oYYgl1HsUAQ4gPgmNBLKBIBBvAGI3SgxRghqiQokhGkA8G4i5KDFEHIhXATELpYG7BeoimhZyWAEAI3M1I31CbrEAAABidEVYdE1hdGhNTAA8bWF0aCB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMTk5OC9NYXRoL01hdGhNTCI+PG1mcmFjPjxtbj4xPC9tbj48bW4+MjwvbW4+PC9tZnJhYz48L21hdGg+ND6jrQAAAABJRU5ErkJggg==)
In this question it is given that Anna makes a cake and divides it into two halves.
Step1: Calculating the fraction.
Faction is a part of whole.
In this question we are given the whole as
and the part as
. So the fraction will be
Fraction = ![fraction numerator p a r t over denominator w h o l e end fraction](data:image/png;base64,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)
=>
.
So, the fraction representing the whole is ![1 half](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABIAAAAjCAYAAACZ6FpfAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAXQ/cXWQAAAJFJREFUeNpjYMAP1IC4FogvMFAIFgNxGhD/Z6ASGDVo1KBBYdB/LHgUDCbwn0w8CgYLsAbiNUD8CYh/QaujaHIMOgjEkUDMA+VrAfFRqBjFQB6IL1HLyz+oYYgl1HsUAQ4gPgmNBLKBIBBvAGI3SgxRghqiQokhGkA8G4i5KDFEHIhXATELpYG7BeoimhZyWAEAI3M1I31CbrEAAABidEVYdE1hdGhNTAA8bWF0aCB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMTk5OC9NYXRoL01hdGhNTCI+PG1mcmFjPjxtbj4xPC9tbj48bW4+MjwvbW4+PC9tZnJhYz48L21hdGg+ND6jrQAAAABJRU5ErkJggg==)
Related Questions to study
Three-fourths of the fraction is _________.
Three - fourths of the fraction is .
Three-fourths of the fraction is _________.
Three - fourths of the fraction is .
It's a busy day at McDonald's. Eight children are there and each child wants 6 chicken nuggets. The total nuggets that need to be cooked are?
Number of children multiplied by number of chicken nuggets each one wants gives the total number of nuggets.
It's a busy day at McDonald's. Eight children are there and each child wants 6 chicken nuggets. The total nuggets that need to be cooked are?
Number of children multiplied by number of chicken nuggets each one wants gives the total number of nuggets.
Gary has 36 books. He has 9 times as many as Tony. Then Tony has ______ books.
4 times 9 gives 36.
Gary has 36 books. He has 9 times as many as Tony. Then Tony has ______ books.
4 times 9 gives 36.
Elizabeth built a castle using 72 blocks. She used an equal number of blocks on all six sides. The blocks she uses on each side are?
Number of blocks used on each side multiplied by number of sides gives the total number of blocks used.
Elizabeth built a castle using 72 blocks. She used an equal number of blocks on all six sides. The blocks she uses on each side are?
Number of blocks used on each side multiplied by number of sides gives the total number of blocks used.
Kristin gives away 30 pieces of cake. She gives an equal number of pieces to each of her 5 friends. The pieces of cake Kristin gives to each friend are?
Number of pieces of cakes each friend got multiplied by number of friends gives total number of pieces of cake.
Kristin gives away 30 pieces of cake. She gives an equal number of pieces to each of her 5 friends. The pieces of cake Kristin gives to each friend are?
Number of pieces of cakes each friend got multiplied by number of friends gives total number of pieces of cake.
Balance the equation. 30 ÷ 6 = 1 x ____.
Multiplication is opposite process of division.
Balance the equation. 30 ÷ 6 = 1 x ____.
Multiplication is opposite process of division.
Balance the equation. 20 ÷ 2 = 2 x ____.
Multiplication is opposite process of division.
Balance the equation. 20 ÷ 2 = 2 x ____.
Multiplication is opposite process of division.
Find the value for ‘?’ that makes the equation true. 30 ÷? = 15.
Division is opposite of multiplication and we know 2 times 15 gives 30.
Find the value for ‘?’ that makes the equation true. 30 ÷? = 15.
Division is opposite of multiplication and we know 2 times 15 gives 30.
Find the value for '?' that makes the equation true. 27 ÷? = 9.
Division is opposite of multiplication and we know 9 times 3 gives 27.
Find the value for '?' that makes the equation true. 27 ÷? = 9.
Division is opposite of multiplication and we know 9 times 3 gives 27.
Find the value for '?' that makes the equation true. ? x 8 = 64
We know 8 times 8 gives 64.
Find the value for '?' that makes the equation true. ? x 8 = 64
We know 8 times 8 gives 64.
Find the value for '?' that makes the equation true. ? x 4 = 36
We know 9 times 4 gives 36.
Find the value for '?' that makes the equation true. ? x 4 = 36
We know 9 times 4 gives 36.
4 bags have ________ balls.
![](data:image/png;base64,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)
We can find the total number of balls by adding 3 four times as multiplication is repeated addition.
4 bags have ________ balls.
![](data:image/png;base64,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)
We can find the total number of balls by adding 3 four times as multiplication is repeated addition.
Stanley had 5 packs of jelly beans and each pack contained 9 jelly beans. Total jelly beans Stanley would have are?
We can also find the number of jelly beans by adding 9 five times as multiplication is repeated addition.
Stanley had 5 packs of jelly beans and each pack contained 9 jelly beans. Total jelly beans Stanley would have are?
We can also find the number of jelly beans by adding 9 five times as multiplication is repeated addition.
Mercy sang 7 songs every hour. She sang for 4 hours. The songs she sings altogether are?
We can also find the total number of songs sung by adding 7 four times as multiplication is repeated addition.
Mercy sang 7 songs every hour. She sang for 4 hours. The songs she sings altogether are?
We can also find the total number of songs sung by adding 7 four times as multiplication is repeated addition.
Hunter build 8 cars that had 3 seats in each car. The seats Hunter install are?
We can also find the number of seats installed by adding 3, 8 times as multiplication is repeated addition.
Hunter build 8 cars that had 3 seats in each car. The seats Hunter install are?
We can also find the number of seats installed by adding 3, 8 times as multiplication is repeated addition.