from his house Mike rides his bike 2 miles west and 10 miles north to the gym how much shorter is it to the gym if he rode in a
straight-line path
1 answer:
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Answer:
The equation to find the total number of minutes (including rest) that Spencer should plan to be out biking is .
Spencer should plan for 60 minutes to be out biking.
Step-by-step explanation:
Given:
Total calories need to burn = 450 calories
Calories burn per minute = 10
number of minutes he rest = 15
We need to find the total number of minutes (including rest) that Spencer should plan to be out biking.
Solution:
Let Total minutes of biking be 'm'.
So we can say that.
Calories burn per minute multiplied by the difference of total minutes and number of minutes he rest is equal to Total calories need to burn.
framing in equation form we get;
Hence the equation to find the total number of minutes (including rest) that Spencer should plan to be out biking is .
On Solving the above equation we get;
First we will divide both side by 10 we get;
Now adding both side by 15 we get;
Hence Spencer should plan for 60 minutes to be out biking.
Answer:
Step-by-step explanation:
Given
Required
Complete the model
[ ] x = 6.60
x = _ hundredths
Equate to x
Multiply both sides by 15
So, we have:
[ ] x = 6.60 =====>
Recall that:
This implies that:
Hence:
x = _ hundredths =====>