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3 years ago

All butterflies are insects. A Morpho is a butterfly. Therefore, a Morpho is an insect. Deductive reasoning has three parts:

Mathematics

1 answer:

charle [14.2K]3 years ago

4 0

Answer:

Yes, a Morpho is an insect.

Step-by-step explanation:

As per the question,

We have been provided the information that

I. All butterflies are insects.

II. A Morpho is a butterfly.

By drawing the<u> Venn-diagram</u> of given conditions, drawn as below.

Now,

We can conclude that a Morpho comes in the circle of butterfly and the circle of butterflies comes under the circle of Insects.

All butterflies = Insects

A morpho = A butterfly

∴ A morpho = An insect

Therefore if a morpho is a butterfly than it is definitely an insect because all butterflies are insects.

Hence, the given statement is true.

You might be interested in

What is the maximum height of the projectile? 82 feet 190 feet 226 feet 250 feet.

Contact [7]

The maximum height of the projectile will be 226 feet that is, as per question, the option c.

A quadratic equation , y = ax²+bx+c (equation 1)

given, axis of symmetry is

x = $\frac{b}{2a}$

As per the question:

The path of the projectile is modeled using the equation :

h(t) = -16t²+48t+190 (equation 2)

h(t) = height after t time.

comparing equation 1 and equation 2, we get

a = -16 and b = 48

further, t = $\frac{48}{2(-16)}$

= $\frac{48}{32}$

= 1.5sec

Substituting the found value in equation 2, we get

h(1.5) = -16(1.5)²+48(1.5)+190

h(1.5) = -36+72+190

h(1.5) = 226ft.

Thus, the maximum height of the projectile at 1.5 sec is, 226 feet.

Note that the full question is:

A projectile with an initial velocity of 48 feet per second is launched from a building 190 feet tall. The path of the projectile is modeled using the equation h(t) = –16t2 + 48t + 190.

What is the maximum height of the projectile?

A. 82 feet

B. 190 feet

C. 226 feet

D. 250 feet

To learn more about velocity: brainly.com/question/25749514

#SPJ4

4 0

1 year ago

yler and Bethany have 240 feet of fencing with which to build a garden. Tyler wants the garden to be in the shape of a square, w

Sidana [21]

To get which design would have maximum area we need to evaluate the area for Tyler's design. Given that the design is square, let the length= xft, width=(120-x)
thus:
area will be:
P(x)=x(120-x)
P(x)=120x-x²
For maximum area P'(x)=0
P'(x)=120-2x=0
thus
x=60 ft
thus for maximum area x=60 ft
thus the area will be:
Area=60×60=3600 ft²
Thus we conclude that Tyler's design is the largest. Thus:
the answer is:
<span>Tyler’s design would give the larger garden because the area would be 3,600 ft2. </span>

4 0

3 years ago

Use the numerals 1,7,7,7, and 7 to create the number 100

Aleonysh [2.5K]

Answer:

$77\div.77\cdot1$

Step-by-step explanation:

What we're basically looking for here are ways to get 100 using these numbers.

My immediate first thought was "can we divide the 7's by some 7's to get 100?"

I know that $7 \div .7=10$ , so I had the idea to make it $77 \div .77 = 100$ . This means that we can use the number 7 four times in the equation $77 \div .77=100$ .

However, we're still missing a 1 that we need to include. This is easy, we can just multiply $77 \div .77$ by 1.

So in conclusion, we get $77 \div .77\cdot1$

Hope this helped!

6 0

3 years ago

Read 2 more answers

In order to fence a garden, the rowan family needs 64 feet of lumber. The garden at the correas house will need to be 100% large

aliina [53]

Answer:

128 feet of lumber

Step-by-step explanation:

In order to fence a garden, the rowan family needs 64 feet of lumber. The garden at the correas house will need to be 100% larger. How man feet of lumber will the correas need?

Step 1

We calculate how many feet larger

Hence:

64 × 100%

= 64 feet

Step 2

How many feet of lumber will the correas need:

= 64 feet + 64 feet

= 128 feet

3 0

3 years ago

I need help plz, percents

professor190 [17]

14.
$\frac{32}{128} = \frac{x}{100} \\ x = \frac{32 \times 100}{128} \\ x = 25$
15.
$\frac{3}{36} = \frac{x}{100} \\ x = 8.3$
16.
$\frac{30}{100} = \frac{23.7}{x} \\ x = \frac{23.7 \times 100}{30} \\ x = 79$
17.
$\frac{7.5}{100} = \frac{12}{x} \\ x = \frac{12 \times 100}{7.5} \\ x = 160$

please mark as brainliest answer.

5 0

4 years ago