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ahrayia [7]
3 years ago
8

Leo and Maggie volunteer at the local bird sanctuary. Volunteers carry walkie-talkies. Leo notices that his walkie-talkie’s batt

ery charge is only at 20%. When fully charged, the batteries last 12 hours. Leo thinks the walkie-talkie will last for his entire 3-hour shift.
Mathematics
1 answer:
Fiesta28 [93]3 years ago
5 0
12 * 20% = 12 * 0.20 = 2.4 hours

It will not last his entire shift.
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Write 0.000000092 in scientific notation
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9.2x10^-8

Move the decimal to the right 8 times. Since it is moved to the right, the exponent is negative.

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Eleven is 20% of ____
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The sum of eight times a number and negative exceeds twelve.<br>​
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Answer:8x + -4 > 12

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Step-by-step explanation:

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Would you use the Law of Sines or the law of cosines to solve a triangle if. given all three sides of the triangle?
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Multiply the polynomials (x+3)(2x−4). What is the product in the form ax^2+bx+c?
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Answer:

Step-by-step explanation:

In the same way as you could factor trinomials on the form of

x2+bx+c

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ax2+bx+c

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ax2+bx+c=(x+m)(ax+n)

wherec=mn,ac=pqandb=p+q=am+n

Example

3x2−2x−8

We can see that c (-8) is negative which means that m and n does not have the same sign. We now want to find m and n and we know that the product of m and n is -8 and the sum of m and n multiplied by a (3) is b (-2) which means that we're looking for two factors of -24 whose sum is -2 and we also know that one of them is positive and of them is negative.

Factorsof−24−1,241,−24−2,122,−12−3,83,−8−4,64,−6Sumoffactors23−2310−105−52−2

This means that:

3x2−2x−8=

=3x2+(4−6)x−8=

=3x2+4x−6x−8

We can then group those terms that have a common monomial factor. The first two terms have x together and the second two -2 and then factor the two groups.

=(3x2+4x)+(−6x−8)=

=x(3x+4)−2(3x+4)

Notice that both remaining parenthesis are the same. This means that we can rewrite this using the distributive propertyit as:

=(x−2)(3x+4)=3x2−2x−8

This method is called factor by grouping.

A polynomial is said to be factored completely if the polynomial is written as a product of unfactorable polynomials with integer coefficients.

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