Answer:
Gabriela Mistral works as a humanitarian for days.
Step-by-step explanation:
Gabriela Mistral was a poet, diplomat, teacher and humanitarian such that each week she worked a certain amount of days as a poet diplomat teacher and humanitarian.
Ratio is
Let denotes total number of days Gabriela Mistral work.
As she works 12 days as a teacher,
Total number of days
So,
she works as a humanitarian for days.
A 30 60 90 triangle has one leg = hyp/2 and the other = hyp * sq rt(3)/2
hyp = 10
leg = 5
leg = 10 *
<span>
<span>
<span>
0.8660254038
</span>
= </span></span> <span><span><span>8.660254038
</span>
</span>
</span>
perimeter = 10 + 5 + 8.7
perimeter = 23.7
Answer: Mako shark
Step-by-step explanation:
We will calculate the speed of the sharks to know which is faster.
A mako shark can swim 4 kilometers in 1/10 hour.
Speed = Distance/Time
= 4/(1/10)
= 40km/hour
A blue whale can swim 5 kilometers in 1/4 an hour.
This shows that the Mako shark is faster as it swims at rate of 40km/hour and the blue whale swims at 5km/hour. It's faster by 35km.
= 40km - 5km
= 35km
Answer:
2) is the answer
Step-by-step explanation:
when your start to multiply the large candles by each number, you get a price and then you have to find the price for the small candles, so you multiply the remaining number of candles by the small candle price for each. If you try 10 and 12 for the big candles, the get remaining 10 small candles which is to much and 8 small candles is also to much. But when you try the second answer, you get a just right price for the large candles and then you get the remaining number of candles for the small candles and you'll get the price you are looking for
We know that
<span>One way of thinking about the derivative, is as the slope of a function at a given point
</span>for example the function f(x)=3.5
<span>The graph is a line, so the slope is the same at every point. Further, it is a horizontal line. The slope of any horizontal line is zero. Since the graph of any constant function is a horizontal line like this, the derivative is always zero.</span>