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A Chef Is Going To Use A Mixture. X + y = 220. A chef is going to use a mixture of two brands of italian dressing.
A chef is going to use a mixture of two brands of Gauthmath from www.gauthmath.com
The first brand contains 5% vinegar, and the second brand contains 15% vinegar. The first brand contains \ ( 6 \% \) vinegar, and the second brand contains \ ( 11 \% \) vinegar. How much of each brand should she use?
A Chef Is Going To Use A Mixture Of Two Of Dressing.
A chef is going to use a mixture of two brands of dressing. The first brand contains 7% vinegar, and the second brand contains 13% vinegar. A chef is using a mixture of two brands of italian dressing.
The Answer Is To Use 210 Mls Of The 9% Vinegar Dressing And 70 Mls Of The 5% Dressing To Get A Total Solution Of 8% Vinegar In 280 Mls.
A chef is going to use a mixture of two brands of italian dressing. The first brand contains 6 vinegar and the second brand contains 11 vinegar. The first brand contains 6% vinegar, the second brand contains 11% vinegar.
0.09X + 0.14Y = 0.10*220.
How much of each brand should she use? A chef is going to use a mixture. The first brand contains 6% vinegar, and the second brand contains 11% vinegar.
The First Brand Contains 10% Vinegar, And The Second Brand Contains 15% Vinegar.
The chef wants to make 360 milliliters of a dressing that is \ ( 9 \% \) vinegar. The first brand contains \ ( 6 \% \) vinegar, and the second brand contains \ ( 11 \% \) vinegar. How much of each brand should she use?
The Chef Wants To Make.
Video answer:for this question, we are going to write a linear equation to solve the mixture problem. A chef is going to use a mixture of two brains of italian dressing the first brain contains 8% vinegar in the second brain contains 13% vinegar the chef wants to make 390 ml of a dressing that is 9% vinegar how much of each branch should she use. The chef wants to make 400 milliliters of a dressing that is 9% rinegar.
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