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Equivalent ratios or equal ratios are two ratios that express the same relationship between numbers. You can use the equivalent ratio calculator to solve ratio and/or proportion problems as required by entering your own ratio to produce a table similar to the "Equivalent Ratios of 1:1.5 table" provided below. This ratio table provides an increasingly list of ratios of the same proportions where the numerator and denominator are a direct multiplication of the multiplying value (m_{x}). Ratio tables are very useful in math for calculating and comparing equivalent ratios, although most will likely use a ratio calculator to calculate equivalent ratios, it is also useful to have a ratio table where you can quickly cross reference associated ratios, particularly when working with complex math equations to resolve advanced math problems or physics problems. As a useful reference, we have included a table which provides links to the associated ratio values for the ratio 1:1.5, for example 1.1:1.5, 1:1.5.1, 1.1:1.5.2 and so on. We hope you will find these quick reference ratio tables useful as you can print and email them to yourself to aid your learning or a useful learning aide when teaching ratios to math students.

1 : 1.5 (m _{1} = 1) | 2 : 3 (m _{2} = 2) | 3 : 4.5 (m _{3} = 3) | 4 : 6 (m _{4} = 4) | 5 : 7.5 (m _{5} = 5) |

6 : 9 (m _{6} = 6) | 7 : 10.5 (m _{7} = 7) | 8 : 12 (m _{8} = 8) | 9 : 13.5 (m _{9} = 9) | 10 : 15 (m _{10} = 10) |

11 : 16.5 (m _{11} = 11) | 12 : 18 (m _{12} = 12) | 13 : 19.5 (m _{13} = 13) | 14 : 21 (m _{14} = 14) | 15 : 22.5 (m _{15} = 15) |

16 : 24 (m _{16} = 16) | 17 : 25.5 (m _{17} = 17) | 18 : 27 (m _{18} = 18) | 19 : 28.5 (m _{19} = 19) | 20 : 30 (m _{20} = 20) |

21 : 31.5 (m _{21} = 21) | 22 : 33 (m _{22} = 22) | 23 : 34.5 (m _{23} = 23) | 24 : 36 (m _{24} = 24) | 25 : 37.5 (m _{25} = 25) |

26 : 39 (m _{26} = 26) | 27 : 40.5 (m _{27} = 27) | 28 : 42 (m _{28} = 28) | 29 : 43.5 (m _{29} = 29) | 30 : 45 (m _{30} = 30) |

31 : 46.5 (m _{31} = 31) | 32 : 48 (m _{32} = 32) | 33 : 49.5 (m _{33} = 33) | 34 : 51 (m _{34} = 34) | 35 : 52.5 (m _{35} = 35) |

36 : 54 (m _{36} = 36) | 37 : 55.5 (m _{37} = 37) | 38 : 57 (m _{38} = 38) | 39 : 58.5 (m _{39} = 39) | 40 : 60 (m _{40} = 40) |

41 : 61.5 (m _{41} = 41) | 42 : 63 (m _{42} = 42) | 43 : 64.5 (m _{43} = 43) | 44 : 66 (m _{44} = 44) | 45 : 67.5 (m _{45} = 45) |

46 : 69 (m _{46} = 46) | 47 : 70.5 (m _{47} = 47) | 48 : 72 (m _{48} = 48) | 49 : 73.5 (m _{49} = 49) | 50 : 75 (m _{50} = 50) |

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When calculating equivalent ratios you must multiply or divide both numbers in the ratio. This keeps both numbers in direct relation to each other. So, a ratio of 2/3 has an equivalent ratio of 4/6: in this ratio calculation we simply multiplied both 2 and 3 by 2.

The numerator of the ratio 1:1.5 contains 0 decimal and the denominator contains 1 decimal

The lowest possible whole number equivalent ratio of the ratio 1:1.5 is:

1 : 1.5

If you wish to express the ratio 1:1.5 as n to 1 then the ratio would be:

1:1.5 as n to 1

= 0.66666666666667 : 1

= 0.66666666666667 : 1

If you wish to express the ratio 1:1.5 as 1 to n then the ratio would be:

1:1.5 as 1 to n

= 1 : 1.5

= 1 : 1.5

The ratio 1:1.5 expressed as a fraction is [calculated using the ratio to fraction calculator]:

1:1.5

=*1**/**1.5*

=

The ratio 1:1.5 expressed as a percentage is [calculated using the ratio to percentage calculator]:

1:1.5

= 66.666666666667%

= 66.666666666667%

The table below contains links to equivalent ratio examples with ratios in increments of 0.1 in the range 1:2 to 2:3

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