40
The expression "w times 5" represents the multiplication of the variable w by 5. In mathematical terms, it can be written as 5w or 5 * w. The result will depend on the value of w; for example, if w = 2, then 5 times w equals 10.
The expression "W times 150 divided by 2 times Y" can be written mathematically as ((W \times 150) / (2 \times Y)). This simplifies to (\frac{150W}{2Y}), which can be further simplified to (\frac{75W}{Y}).
w = 780
To write the quotient of ( w ) and ( 5 ), you can express it as a fraction: ( \frac{w}{5} ). This notation indicates that ( w ) is being divided by ( 5 ). Alternatively, you can also represent it using the division symbol as ( w \div 5 ).
5
The expression "w times 5" represents the multiplication of the variable w by 5. In mathematical terms, it can be written as 5w or 5 * w. The result will depend on the value of w; for example, if w = 2, then 5 times w equals 10.
The expression "W times 150 divided by 2 times Y" can be written mathematically as ((W \times 150) / (2 \times Y)). This simplifies to (\frac{150W}{2Y}), which can be further simplified to (\frac{75W}{Y}).
It is: 5rw which means 5 times r times w
w = 780
What is 5/8 Equal to. w
To write the quotient of ( w ) and ( 5 ), you can express it as a fraction: ( \frac{w}{5} ). This notation indicates that ( w ) is being divided by ( 5 ). Alternatively, you can also represent it using the division symbol as ( w \div 5 ).
6w - 8
5
3
When you multiply a number by 8 and subtract 5, you can express this operation mathematically as ( 8x - 5 = w ), where ( x ) is the original number. To isolate ( x ), you would rearrange the equation to find ( x = \frac{w + 5}{8} ). This gives you the original number in terms of ( w ).
KEY: LENGTH=L WIDTH=W AREA=A If the length of 1 side is 8 and the area is 24, we must find the other length. Since L*W=A we know that L=8 and A=24. So, the problem looks like this: 8*W=24. So, to reverse this, 24 divided by 8 = W. 24 divided by 8 = 3, so we know that L=8 and W=3. Perimeter = W+W+L+L so 8+8+3+3= 22. I hope that you understand the process. Please post something on my page if you need further help.
To find the shadow of a w-foot tree, you can use the ratio of the person's height to their shadow. If a 5-foot person has an 8-foot shadow, the ratio is 5/8. Therefore, the shadow of a w-foot tree can be calculated using the formula: Shadow of tree = (w/5) * 8.