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2 years ago

Michael goes shopping. At the start of his shopping trip he has

Mathematics

1 answer:

fredd [130]2 years ago

4 0

Answer:

Micheal has £6.97 left

Step-by-step explanation:

6 × £0.32 = £1.92

2 × £1.09 = £2.18

£9.69 + £1.92 + £2.18 = £13.79

£20.76 ‒ £13.79 = £6.97

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Tanisha and Neal are simplifying the expression . They each began the same way. Tanisha’s Work Neal’s Work Which statements are

valentina_108 [34]

Answer:

The correct simplified answer is $\frac{1}{8} \left (\frac{x}{ y} \right )^{8}$ or $\frac{x^8}{81\cdot y^8}$

Step-by-step explanation:

Here we have the expression as

$\left (\frac{(x^4)(y^{-5})}{3(x^2)(y^{-3})} \right )^{4}$

Tanisha's work

$\left (\frac{(x^4)(y^{-5})}{3(x^2)(y^{-3})} \right )^{4} = \left (\frac{(x^2)(y^{-2})}{3} \right )^{4}$

Neal's work is

$\left (\frac{(x^4)(y^{-5})}{3(x^2)(y^{-3})} \right )^{4} = \left (\frac{(x^{16})(y^{-20})}{3^4(x^8)(y^{-12})} \right )$

The correct simplified answer is $\frac{x^8}{81\cdot y^8}$ .

which can also be expressed as

$\frac{1}{8} \left (\frac{x}{ y} \right )^{8}$

Both form represent simplified forms of the original equation.

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2 years ago

Read 2 more answers

You have a coupon for a local craft store that is for 40% off one item. You would like to purchase a glue gun for $8.99 and a ba

Yanka [14]

Answer:

$26.06

Step-by-step explanation:

You would like to purchase a glue gun for $8.99 and a basket for $25.99. The highest-priced item is a basket for $25.99. So, the coupon will take the discount off for this item.

The new price of the basket is

$\$25.99\cdot (1-0.4)=\$25.99\cdot 0.6=\$15.594$

The total cost of your buying is

$\$8.99+\$15.594=\$25.584$

There will be a 6% sales tax added to the price of all items. So, the end cost is

$\$25.584\cdot (1+0.06)=\$25.584\cdot 1.06=\$26.05904\approx \$26.06$

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2 years ago

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Answer:

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Step-by-step explanation:

gbjldf;l g

dkfjmg

bgrdgdfgvfgfgbfgf gfff

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2 years ago

Really important please help #8

Paladinen [302]

B is the answer! Enjoy getting it correct!! :)

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2 years ago

Two brothers walk toward each other from a starting distance

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450 meters from each

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