Question
A recipe calls for butter and sugar in the ratio of 2:3. If you are using 6 cups of butter, then _______________ cups of sugar is to be used.
- 8
- 9
- 10
- 11
Hint:
A ratio indicates how many times one number contains another.
The correct answer is: 9
Here, it is given that in a recipe, the ratio of butter and sugar is 2:3. We have to find the number of cups of sugar used if the number of cups of butter used is 6.
Let the number of cups of butter and sugar used be 2x and 3x respectively.
Then, 2x = 6
=> x = 6/2
=> x = 3.
Hence, the correct option is B.
Ratio can also be represented as percentage, decimals and fractions.
Related Questions to study
The ratio of blueberries to strawberries is 1:7. If there are 210 strawberries, the number of blueberries is ________.
We can also find the number of blueberries by dividing the number of strawberries by 7.
The ratio of blueberries to strawberries is 1:7. If there are 210 strawberries, the number of blueberries is ________.
We can also find the number of blueberries by dividing the number of strawberries by 7.
A kennel has 45 dogs in total, some are puppies, and some are adult dogs. The ratio of puppies to adult dogs in a kennel is 3:2. The number of puppies is ______.
Total number of dogs in the kennel = number of adult dogs + number of puppies.
A kennel has 45 dogs in total, some are puppies, and some are adult dogs. The ratio of puppies to adult dogs in a kennel is 3:2. The number of puppies is ______.
Total number of dogs in the kennel = number of adult dogs + number of puppies.
A jar contains 55 marbles, of which 39 are blue, 6 are red, and the rest are green. The ratio of blue marbles to green marbles is ________.
Total number of green balls = Total number of balls - ( number of red balls + number of blue balls).
A jar contains 55 marbles, of which 39 are blue, 6 are red, and the rest are green. The ratio of blue marbles to green marbles is ________.
Total number of green balls = Total number of balls - ( number of red balls + number of blue balls).
Jane notices that there are 8 right-handed players and 6 left-handed players in his baseball team. The ratio of right-handed to left-handed players is ________.
Ratio is another way of representing decimals, fractions or percentage.
Jane notices that there are 8 right-handed players and 6 left-handed players in his baseball team. The ratio of right-handed to left-handed players is ________.
Ratio is another way of representing decimals, fractions or percentage.
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aCwg5Wr9zNnzau5h/+w70Ja3hw/eVNtpmzK5g5u4KBAW854TiGnFwfxUW+SxaKX2c/ApE4Sln09rns3r6fjgs7iA+8S3FxI8WF/WDFaeso5kJzCW0XVnLk0F2suHc+RUVZXh2YUmityMvvINy7l62ba1j30BzWrp/HZ59W8Pm+hfQNfM6hL4+i3H5EBXB1OQORW8grmsuqFbMoKclGxIE0KaAZM0n1OFptySOxFnOhoDjMihXb2bq9nrLSUqbNrExY3N45bS1hfPZ+igtbvLzNJJdUtu0ypf4kG7fsw3HvGyGdrlw/hkIQCmVdr6s3DFHQ0x9j0x/fobv1Nyy7cx8zZp7FCsRHePfOYVw/x44eYdd7e9n40o956LurKCoMJo4LRflh1qzay6bNL/BZTTlz5lVyx4Ia5s6dxKmTKzl1ooVITxjb76e0Kp/JU0spKgwMD0PZQ66zm41vpKR5PJCwKyEKM29t5czp19ixbQrFJY9RWh4aknxNZzppmNJKwB57HmvAN0B52Sm6L8YoKr450SIlNm/+8QNiF3/O976zm4KiXsSAxGCknS/EmTbtPBMn9LDhDxE2vJLF08/c6/lJjfe0qitbWLl8M++8VU9lzfepKM/Bsl3qpxZSP7XwysZluJYrnSplb/6CYwzwXo9Coor77j+GX/+O3Ts+pr8/NrQM6e+LkJcfQVljlwBKu+QW9DPQF7lpau7ggXO0Nr3MmrV7PYK6DNsuI9SCFvFyWIN9PPToR/R3vsi+T5sSJxsMgqUdps04Tv3E37N5wy7ijneMwZTDoQqEwbuqS77SBd8qkgKeMWM0toqxbu0nNH71Iof2N+Imon5ZQT/9vYGxlFUNp5mJItKbQzA0WEyXTILaeHwS7RvYtmUvyxfvobiwb3gM6rLvxN8Jdy7+UD9r7tnL9i07MO7wMRFFMMth2aLPcaMvsm3TIWBw/Twif2nk/a/l2ruJ+FaRdNBLiDKIqygt6+a+lW+x6+1XOX+2HTBUTyjgxIliYnFrDM/aizLFY0FazteSX5iFEW89m9KPIbHngEfUnp4I0YEvqKo4i0+RpMPfS3auqG7DDHxGV2cYPeK1ikBRUR8rl7/L8YOvcPBAM+lGwtHwrSLpEAazyaOKWbPPM73hZTa/vpXuixEqq0P0DMymq68s+aiOUbiuxcmmenIrbsVn22hFqhLohz9aeX74hGO9va2fCVXnyAr246ntZJYsgjYGvx2ntvYCzc3dCd/+sLtBKZeJEy5wx9w3eHfbZtpaI2N94jcVN1DjdPOtvUGIAokLq1Yd5bnnXmLH23U8sG4+K1fdy9at2/nR95sJBKJXf9fiudsHd/Tr7cll89vzeeypBXSGo2xv6iYmgEmhG0Y5KBST8oLMrcghMuCSnRPG0irpWjLwnoMlLrl5ESIDV2Y7iYDPZ7jl1q+40PYymzbW8dSPV+AbrNVLIyPpariB2H36DEgpz6b3+6I8tG4Pz/32eSY1VLL4rikcPfhdNm9pZv3aT7Btg1yWxiRKgbHRVpyBgVw2vLqE+mmPM316KUc7o/ziUB/FWZBtWVdEwMYLgsu5sGJZtTC9NEgo5KNvIIjr+EFFkhOkgKAxSujttwkG/UP2/0gYowjlxFlyx8e88daLvPNWOavXzhyuu0pj3ABJ00eSAig8K7esvIf7Vm1i0x/qqfnpMzzy5BreeDXGb1/4DevWHqS0sgNvE7XEdZZAXDh1ppw3Ny2guOLveXD9IgQhJhBWFg9PDjG1MJSSMSsBpVx+frCHiAuuK5SUZXG+sYZo1J9kKuIgDI4boPF0BasfzeFqv8SpEIwRSsv6WLxgGzver+VIXRnTZ5aM46hSgxuou09FN74eFCCO4fY552hqfJlXX6rlRz95iHWPrefjDybwyoY3yA59wvT6E5RVhHFdm/Nnczl5bBIRezENt65h4dI55Ob7vaRqUYQszeySILOKQ6RO1hiqgn2JuI4mJ9fGDsympa2U4tIubCs5la9Ee6l1vtspKs6mp7f/qn3WCGiHhvomWls3suPPUyipeISSIhsh2b1mv3mMPeKUpgNBGXBg1b0HePb5F9i+bRKr181h1QNLOXp4Em2t57gYbaL1eAdKGfy+Smpn11BVVUvDjApsW0Mi4Tpxw8QCYTialYJOY0S8MKoolNbc8+AC3t60nOqa85QUd43qSlMKItFsNm5ZyD1rV2DZmmsVDKqET9Tvd5k79wgtHS+w7fVqnnx6Gd64U7MfwNfFtybilAxEwJ8V49F1u/nVr3/H5IZKGqZVMXveROLxifT1xQkPRFEKQkE/Obl+LHtsinWce3zFf26ZXcHhg0/yxhsnePKJnYRCMU99i7rkGlFe7odxbDa8MZOisu8xd96U5Fo1XkXr4oUfsm37y7y7tYy775+eOChp5yv9drqgrgPXKCrL+liz5k+89Nyr9PaEERx8PkVhoZ+q6lwqq3LJLwyMIGj6vBDb0qxdfwfB/H/k2V+vpqmxDGVZKL+gLC/nU9kabStamkv5xbN3EVP/loceXUnAn2ThmwLBUFPdyZzb3uLIodc5frQjcTA94vUj8RclSQEsAYxhzq1naWp8kZeer+NHf7sGf+BaV6QPQQEQyC8IsObhFez7uJwNmzYS4mOmzTpOdXU/KM2FC0EOH6mkL7yYWbPXMX/R7RSXZjPWCaeVYdaMs7S2vsaubVMoq1xPXp6fDElvEEoESag8kcsyk0SDTji/FRjLoEW4/74DPPurP7Br5yRW3D0D20pk96YZLy9BQtUWFIVYuuJ2Jk2eSMv5Ri52NrH/y3ZEGbKyi5k5v4ayyonU1haTFbQZloDJD84IBLJiLFrwOZu3Ps/WTVV853uLx3yfVONbQlJBK43lBwJgWV7ECUNidxEz/EyNdz4CwWCEx5/Ywv/75woapv0TVRNzsdPYivUw3LdAwGJKQwkTJxXT3z+LaDQMKPyBANnZfnyXbL5wZUphMi2JgYLCMIsXfMifd25g185ylt+V3Nr2m8L4k3SwLEGGK3KSJsXI/TBHXKKV0NScQ9tb05h8OIxgsPwGW7v4fKAtlyx/GK0hYGssHcfn95J//UGYf/tefvk/N/JP//m7FBYERnmXw5lB+gZe/NgwuA/A9T2xtk/IL/ADg+mDLqOq5MHkJhkRi7jaUBLvqraujVktmzm8v44JE35A3eS8wYOJ62XELjLXfiaWuloo4eshJXX3Lt4u8VHj4hhD1IxOU61gwAHHCGpkeTGGnDybu1etp7v7Tizl4iYyM8QYXHFxlMvAgIsxEI/FEOMQi8dBvD1GXQfy8nNpOt1Cwewc1DXCgAJgDKINrsQ4cTHiTZyULNEUNtAe1pQFuf5W7VdMltG3D1eivdQT8SJSwDBbL68NMwqtDPPnnaC5/UV2vF1J2VNryc726KGURdzAl+19hLTLtbbn0grO9Dn0u2Zc53ZKqkUVLn1Rh38+GOEPJ1owOKO6EUSBMS6NFx2emlaYWBZ5BAlkWdw2rw7jTvJ+SU+UJyFGeI8kUQgqxiQ0vsGYwR6BiBDIslGj1OwYpdEihMMuP9/fg89WI7TC+EEAVJyWiGF1bf4o2ubyY0k4ZbRBfC74bJTySkG80vJBbaWBxE6BiQkSCMS4f8UB/rTpJXZuq+WBh+cBBj9xInGHF49FeON0D+Yaz0OUQuIaNxof2ih4PJ7b2DeHGCWOrURR4rf5x7klhI23DYJKqrsemeIuzCwKMvhrHV6dkfbKiK/qYRm8t7rsf1c7b+T5V+k7XmZSXW6AX9w7ASPezwuaVO09KJ6iL87ykecfP0e6UtDSVsR//S/3e5WlVszbyUWB0i6WrdBKsG0BHceyoliWYFtg+xVnTjl0ffoeZRXFzF9Ux21lufxsaZCY49XtXzu5bHDTC8PkXP+4TWwlVwv0Xgc/3HGOXy8vRxTYaviXNkZCRHBucCYJYCmFdZMyc9LLrr0xuK6hraUD13EQo3FdF2NcXONiXBfXMYgojBhccTCOwRiD6xpEXJwYxGI2dfXlTJpSkZI+GnExRmEn8XuyN6DuR5/xSil8aZ7+dS18O3t9KSxLU1FVwtBoBpdEKpFpbdRwEooaXKqaxIYTCa0koNLkB4lvoFo0Fd3IYPyhrvjTc8FqsLjKGjg94/ZwQ3X3GXx78e18e+khzzPI4DrIkDSDtEeGpBmkPTIkzSDtkSFpBmmPG/oBXC95+9Lfm78aLs0l//rnXX7+WK5JFmO99+X28rWuSdV9U33vsWAs9xWS30xuzBGnDDL4ppFR9xmkPTIkzSDtkSFpBmmPDEkzSHtkSJpB2iND0gzSHv8fKyJ7UATwZx4AAAAASUVORK5CYII=)
The ratio of triangles to circles from the above figure is ____________
Ratio is another way of representing percentage, decimals or fractions.
![](data:image/png;base64,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)
The ratio of triangles to circles from the above figure is ____________
Ratio is another way of representing percentage, decimals or fractions.
Larky answered 8 out of every 10 questions in a test correctly. The test had 50 questions. The correct answers of larky are ____________.
We can also find the number of questions answered correctly by just multiplying the number of questions answered correctly out of 10 by 5.
Larky answered 8 out of every 10 questions in a test correctly. The test had 50 questions. The correct answers of larky are ____________.
We can also find the number of questions answered correctly by just multiplying the number of questions answered correctly out of 10 by 5.
There are 20 quarters and 15 dimes in the jar, the ratio of quarters to dimes is ___________.
Ratio is another way of representing percentage, decimal or fractions.
There are 20 quarters and 15 dimes in the jar, the ratio of quarters to dimes is ___________.
Ratio is another way of representing percentage, decimal or fractions.
The marked price of a laptop is $200, and its sales price is $350, the ratio of its marked price to sales price is _____________.
ratio is another way of representing percentage and decimals or fractions.
The marked price of a laptop is $200, and its sales price is $350, the ratio of its marked price to sales price is _____________.
ratio is another way of representing percentage and decimals or fractions.
Audrey can run 2 miles in 15 min, number of miles she can run in 75 min is ___________.
We can also find the distance covered in 75 minutes by multiplying the distance covered in 15 minutes by 5.
Audrey can run 2 miles in 15 min, number of miles she can run in 75 min is ___________.
We can also find the distance covered in 75 minutes by multiplying the distance covered in 15 minutes by 5.
The car that I own can go 150 miles per 10 gallons, determine the distance car can go with 30 gallons?
We can also find the distance covered in 30 gallons by just multiplying the distance covered in 10 gallons by 3.
The car that I own can go 150 miles per 10 gallons, determine the distance car can go with 30 gallons?
We can also find the distance covered in 30 gallons by just multiplying the distance covered in 10 gallons by 3.
If there are 3 soccer players, 5 tennis players, 8 chess players. The ratio of total players to that of tennis players is _____________.
Ratio can also be represented as percentage and decimals.
If there are 3 soccer players, 5 tennis players, 8 chess players. The ratio of total players to that of tennis players is _____________.
Ratio can also be represented as percentage and decimals.
If the cost of 8 cans of juice is $240, the cost of 4 cans of juice is __________.
We can also find the cost of 4 cans of juice by just dividing the cost of 8 cans by 2.
If the cost of 8 cans of juice is $240, the cost of 4 cans of juice is __________.
We can also find the cost of 4 cans of juice by just dividing the cost of 8 cans by 2.
The pet shop has 2 dogs, 4 cats and 5 hamsters. The ratio of dogs to all the pets.
Ratio is the comparison of two quantities of the same units. And It is represented by :
The pet shop has 2 dogs, 4 cats and 5 hamsters. The ratio of dogs to all the pets.
Ratio is the comparison of two quantities of the same units. And It is represented by :
The ratio of number of eyes to fingers of the human body is _______________.
Finger is any of the five terminating members of the hand.
The ratio of number of eyes to fingers of the human body is _______________.
Finger is any of the five terminating members of the hand.
If there are 10 boys and 12 girls in the class, find the ratio of boys to total students of the class.
The ratio is the comparison of two quantities of the same units.
If there are 10 boys and 12 girls in the class, find the ratio of boys to total students of the class.
The ratio is the comparison of two quantities of the same units.