Maths-
General
Easy
Question
Use distributive property to find the product of two polynomials.
(5𝑥 − 4) (2𝑥 + 1)
The correct answer is: 10x2 – 3x – 4.
Answer:
- Hints:
- Distributive property
- a × (b + c) = ab + ac
- a × (b - c) = ab - ac
- Step-by-step explanation:
- Given:
(5x – 4) (2x + 1)
- Step 1:
- Use distributive property.
(5x – 4) (2x + 1)
5x × (2x + 1) – 4 × (2x + 1)
- a × (b - c) = ab - ac
10x2 + 5x – 8x – 4
10x2 – 3x – 4
- Final Answer:
10x2 – 3x – 4.
- Distributive property
- a × (b + c) = ab + ac
- a × (b - c) = ab - ac
- Step-by-step explanation:
- Given:
- Step 1:
- Use distributive property.
5x × (2x + 1) – 4 × (2x + 1)- a × (b - c) = ab - ac
10x2 – 3x – 4- Final Answer:
Related Questions to study
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Simplify:
(i) (2m3 + 2m) (4m - 2)
Simplify:
(i) (2m3 + 2m) (4m - 2)
Maths-General
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The area of a rectangle is
. The width is equal to the GCF. What could the dimensions of the rectangle be?
The area of a rectangle is
. The width is equal to the GCF. What could the dimensions of the rectangle be?
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Find the area of the green rectangle.
![](data:image/png;base64,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)
Find the area of the green rectangle.
![](data:image/png;base64,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)
Maths-General
Maths-
Find the area of the green rectangle.
![](data:image/png;base64,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)
Find the area of the green rectangle.
![](data:image/png;base64,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)
Maths-General
Maths-
Complete the factor pair for ![18 x to the power of 4 plus 12 x cubed minus 24 x squared](data:image/png;base64,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)
![3 x squared minus 2 x minus 4 text and ? end text](data:image/png;base64,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)
Complete the factor pair for ![18 x to the power of 4 plus 12 x cubed minus 24 x squared](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAJcAAAARCAYAAADQdj68AAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAQ3ZOC+gAAAshJREFUeNrtWT1IHEEUXg45gkhAJARJcSBB5AjXWImEIEiwsAiBFCIWIhwSRNJZpQqBFMEipAnBSkJARCSIBERCiiCCiFjYWYiFnYVYyDWb97jvYFh2dt/OzezNLX7wwe3dLPu+t2/ez1wQ+IVZYhgUCyHYIJ4QXxZY3z/iUx+NfAbjihZcKkaIFwXVViK+JR77Zlg/8YD4pODBxS/gOig27nwzaJM4pqTZImKA+JU4X+DAekH8q/txmPgevYEOvcQvxFtE6W9kHFOsEOciNdwV0vSNI9BvlB5p1mJfMudIl6nd0xb9PYi2Zki3YJ1YT3ngGvEjsYdYJn4iHlpwfJQukKaPd90MsQ/XVThsxsKzH8JvdQe6TOzmtWeWfM2bdgcBJnrh0ppawm6xOX24WGt6X4V42oU9SZrd34gLFoKLA2oXm6dt598qO6QVXJcx6xaQ1aL4gN+6Jbh0AWGi7znxyIPmmsvofoovpPp2MQVbcT73W8vKNTfinzVreSx9rFzPo6ntpsw1hhJjqq9V5lv9aSWnwNLZXUZGqwh8kUWfuKVJWlBDGWyg1l9hR8ZhiriKz5PKbulECTW57wH6yfEO6TNFkt2cjZaEvnCiL0yo4z9QZ8v4bpR4jqCLwx5G1BOM4zamrrDNQUCyjs/etoP0E3Xf9CXZXYvJZmGO+hIfuKUJogniH80975Dlag52qKvMNYQXJPkrw6W+rEiz+zDmtzBvfaHBpHOXcP6yammczyO4uDn9HjTP86TnS670ZYHE7qxZ0Yk+nfPPNLuiit4ruot+QWwfpqQBz4OLm9eNoHmGJ8kSrvVJkcVuqS+c6dM98DUCbAJHECV85p5rUVn3CCOqagyfBq97Hlw7wrE6L31SSO2W+sKJPkmqfIMRtYFSyBPjq8ioy71Z3F9CPzGBdApp+iQlw0d97QwAYcxRha/v7x73aOI/9tsC4KycFKcAAADedEVYdE1hdGhNTAA8bWF0aCB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMTk5OC9NYXRoL01hdGhNTCI+PG1uPjE4PC9tbj48bXN1cD48bWk+eDwvbWk+PG1uPjQ8L21uPjwvbXN1cD48bW8+KzwvbW8+PG1uPjEyPC9tbj48bXN1cD48bWk+eDwvbWk+PG1uPjM8L21uPjwvbXN1cD48bW8+JiN4MjIxMjs8L21vPjxtbj4yNDwvbW4+PG1zdXA+PG1pPng8L21pPjxtbj4yPC9tbj48L21zdXA+PC9tYXRoPmntlcoAAAAASUVORK5CYII=)
![3 x squared minus 2 x minus 4 text and ? end text](data:image/png;base64,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)
Maths-General
Maths-
Multiply: x2 - 8x + 8 by 6x2 -3x + 4
Multiply: x2 - 8x + 8 by 6x2 -3x + 4
Maths-General
Maths-
Complete the factor pair for ![18 x to the power of 4 plus 12 x cubed minus 24 x squared](data:image/png;base64,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)
![18 x squared plus 12 x minus 24 text and ? end text](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAKwAAAARCAYAAABAZUdzAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAQ3ZOC+gAAAzNJREFUeNrtWVFnXEEUvqIiIkpFVaxaoiKirtCHWlEVqvKwokIeok8RqqqqfyAPFaWq8lB9icpDVZWKiIgKEVHRh6UiqqJKn/oQfY08XGvZnqPfynXN7J2ZO5N7L3P42LVz555z5jtnvpkNgvytDTQJXwnXAm/eSmA9hEeEA58Kb2WyyKfAW1nsNuGLT4M3VRshLBIOu4zpJ7wmnKIbbhMqFt49BA07nGN8E4Q1wgk0NY+7X4B1MfWrjvNBEaybH9OEffCJY3xLuKIy6XvCg5TJVwnPCRcIvYQXhIYFIm2BtC4tLT7u7nOEAXwfQxHN5bzYJn7x2KOSEHaTUMM5hm0KBLYyeSQ4LDUzdtbPhIuWk2DruSrhewF3wzS/VggLJSFs5rNMt8lPY5XeIewfwbgFdN+kLeG3jjFZR88pCTaTpxpfHgdUlhC7mrFOY6fk5vMLc4hyNkv4jXdz578qOYscYi4eO6+Z8xokkJUFZf36JDH5K8nYg4QWYcffCN6VRJEIW8P2axqfK5P51YvOW9WM9QOkRieOH4KcMVlfxuaeFxySRyFFrsfky5qGH7cg3QZsLWiIymnC2WO8RGSsRZbx+U6s6vPaZnSf60PXmcgpPhO/uOs/zpgjkczjeSYVxq1KtLWKH+OEdzEtm3lBq6jEIVQy2w20/VDyzE5sixi0QNA02CLsJcIG4W7KOJ34bPjfza9Q0HVtFXVbcdwxCsok5/uIz1oHWpcQkytvT/LMU1RhWAAhr/rcMEih8jexy/h0/WoIflPN0SK0a0tSPKqEbWVYq5ZtIkSaB4DO/eGyo6shF4RlDcb3gP0K87iOT9cv0+69An3aZ6HDRpIt3elthWzyI0l1j2ErSHaDTSSYBfQ3C5LANWH5APUp+H/HrNLtXMdn4pdJjk4sSoI9gbYezIuwMyDtJKqoB59Zwz6MjbuM66r4AtZx+isyYbcCtSu284pP1y/THP0Mzq7i+F/LJTSgigFhb0LXV8CPOnR128V6qmwjs7jOaQZnd3H3Etcq64H479qPOFnnZWnxqWynecSX5ZCmMiaMrWkDpHtG+GtAWLYRaO0IZB13RVhv3gpt/wDk/SSuELlxHAAAAMZ0RVh0TWF0aE1MADxtYXRoIHhtbG5zPSJodHRwOi8vd3d3LnczLm9yZy8xOTk4L01hdGgvTWF0aE1MIj48bW4+MTg8L21uPjxtc3VwPjxtaT54PC9taT48bW4+MjwvbW4+PC9tc3VwPjxtbz4rPC9tbz48bW4+MTI8L21uPjxtaT54PC9taT48bW8+JiN4MjIxMjs8L21vPjxtbj4yNDwvbW4+PG10ZXh0PiYjeEEwO2FuZCA/JiN4QTA7PC9tdGV4dD48L21hdGg+bMjFWQAAAABJRU5ErkJggg==)
Complete the factor pair for ![18 x to the power of 4 plus 12 x cubed minus 24 x squared](data:image/png;base64,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)
![18 x squared plus 12 x minus 24 text and ? end text](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAKwAAAARCAYAAABAZUdzAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAQ3ZOC+gAAAzNJREFUeNrtWVFnXEEUvqIiIkpFVaxaoiKirtCHWlEVqvKwokIeok8RqqqqfyAPFaWq8lB9icpDVZWKiIgKEVHRh6UiqqJKn/oQfY08XGvZnqPfynXN7J2ZO5N7L3P42LVz555z5jtnvpkNgvytDTQJXwnXAm/eSmA9hEeEA58Kb2WyyKfAW1nsNuGLT4M3VRshLBIOu4zpJ7wmnKIbbhMqFt49BA07nGN8E4Q1wgk0NY+7X4B1MfWrjvNBEaybH9OEffCJY3xLuKIy6XvCg5TJVwnPCRcIvYQXhIYFIm2BtC4tLT7u7nOEAXwfQxHN5bzYJn7x2KOSEHaTUMM5hm0KBLYyeSQ4LDUzdtbPhIuWk2DruSrhewF3wzS/VggLJSFs5rNMt8lPY5XeIewfwbgFdN+kLeG3jjFZR88pCTaTpxpfHgdUlhC7mrFOY6fk5vMLc4hyNkv4jXdz578qOYscYi4eO6+Z8xokkJUFZf36JDH5K8nYg4QWYcffCN6VRJEIW8P2axqfK5P51YvOW9WM9QOkRieOH4KcMVlfxuaeFxySRyFFrsfky5qGH7cg3QZsLWiIymnC2WO8RGSsRZbx+U6s6vPaZnSf60PXmcgpPhO/uOs/zpgjkczjeSYVxq1KtLWKH+OEdzEtm3lBq6jEIVQy2w20/VDyzE5sixi0QNA02CLsJcIG4W7KOJ34bPjfza9Q0HVtFXVbcdwxCsok5/uIz1oHWpcQkytvT/LMU1RhWAAhr/rcMEih8jexy/h0/WoIflPN0SK0a0tSPKqEbWVYq5ZtIkSaB4DO/eGyo6shF4RlDcb3gP0K87iOT9cv0+69An3aZ6HDRpIt3elthWzyI0l1j2ErSHaDTSSYBfQ3C5LANWH5APUp+H/HrNLtXMdn4pdJjk4sSoI9gbYezIuwMyDtJKqoB59Zwz6MjbuM66r4AtZx+isyYbcCtSu284pP1y/THP0Mzq7i+F/LJTSgigFhb0LXV8CPOnR128V6qmwjs7jOaQZnd3H3Etcq64H479qPOFnnZWnxqWynecSX5ZCmMiaMrWkDpHtG+GtAWLYRaO0IZB13RVhv3gpt/wDk/SSuELlxHAAAAMZ0RVh0TWF0aE1MADxtYXRoIHhtbG5zPSJodHRwOi8vd3d3LnczLm9yZy8xOTk4L01hdGgvTWF0aE1MIj48bW4+MTg8L21uPjxtc3VwPjxtaT54PC9taT48bW4+MjwvbW4+PC9tc3VwPjxtbz4rPC9tbz48bW4+MTI8L21uPjxtaT54PC9taT48bW8+JiN4MjIxMjs8L21vPjxtbj4yNDwvbW4+PG10ZXh0PiYjeEEwO2FuZCA/JiN4QTA7PC9tdGV4dD48L21hdGg+bMjFWQAAAABJRU5ErkJggg==)
Maths-General
Maths-
Use the difference of squares to find the product 56 × 44.
This question can be easily solved by using the formula
(a + b)(a - b) = a2 - b2
Use the difference of squares to find the product 56 × 44.
Maths-General
This question can be easily solved by using the formula
(a + b)(a - b) = a2 - b2
Maths-
Find the area of the green rectangle.
![](data:image/png;base64,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)
Find the area of the green rectangle.
![](data:image/png;base64,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)
Maths-General
Maths-
Complete the factor pair for ![18 x to the power of 4 plus 12 x cubed minus 24 x squared](data:image/png;base64,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)
![2 x text and end text ?](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAEEAAAANCAYAAAD2bQNSAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAMyZLetQAAAcNJREFUeNpjYIAAayBeA8SfgPgXEF8A4miGoQf+45HzA+LDQPwD6s/ZQCyOrOAgEEcCMQ+UrwXER6FiwyUQNgGxJRAzQfke0EDBC+SB+NIwCgRs4Ae5ipKBuAOLeDNUjoFAkjwJzXK3oNkQmydCgfgu1H5QKpXFYpY9NNv+gqpNJDEQLKFFAEFFR3HInUPLTyAHTCHC4qXQrAbTcwVLIIACoAuaEmHqDqKp0wDia0Csg5R915AQCLZAvBgp+2MFHNAYs8YhD8pPfVC2CxDvJSPpMkFjET0QHIlQNxdHeUVMIBgA8UKksgErEATiDUDsRsCw3UhJUphKefg/keqeQyOKnEA4DPUjTqAEDQAVIgwrgMaQHgmeroWWBX+gDiY3EP5QUDD+wSepAa07uYgwCNau6COhGp0Jze8cVEgJP3Ak5/8MFABQIbcKiFmIUKsErXO5oAXLGSKzwycqZof9WMorYUoDYQs0JRACokC8Dc3TPtCSlhC4gVSFSkOr1OdQNqmBYA4tk6ShKcIHWpP9J6McQpHAhWGADYjXoTkaBpZDawx8QA9atf6C1jwgjzQC8UsyAgEE1KDl1w9oABhQGggjGgAAyyV53/Y8vesAAAB7dEVYdE1hdGhNTAA8bWF0aCB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMTk5OC9NYXRoL01hdGhNTCI+PG1uPjI8L21uPjxtaT54PC9taT48bXRleHQ+JiN4QTA7YW5kJiN4QTA7PC9tdGV4dD48bW8+PzwvbW8+PC9tYXRoPkzIX9AAAAAASUVORK5CYII=)
Complete the factor pair for ![18 x to the power of 4 plus 12 x cubed minus 24 x squared](data:image/png;base64,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)
![2 x text and end text ?](data:image/png;base64,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)
Maths-General
Maths-
(ℎ + 𝑘)(ℎ − 𝑘) =
(ℎ + 𝑘)(ℎ − 𝑘) =
Maths-General
Maths-
Find the product. (2𝑥 − 4)(2𝑥 + 4)
This question can be easily solved by using the formula
(a + b)(a - b) = a2 - b2
Find the product. (2𝑥 − 4)(2𝑥 + 4)
Maths-General
This question can be easily solved by using the formula
(a + b)(a - b) = a2 - b2
Maths-
Use the square of a binomial to find the value of 512.
Use the square of a binomial to find the value of 512.
Maths-General
Maths-
Subtract -5x2 from the sum of 3xy - 2x2 + 19 and 9y2 + 3x2 - 5.
Subtract -5x2 from the sum of 3xy - 2x2 + 19 and 9y2 + 3x2 - 5.
Maths-General
Maths-
Complete the factor pair for
.
![text ? and end text 6 x squared plus 4 x minus 8](data:image/png;base64,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)
Complete the factor pair for
.
![text ? and end text 6 x squared plus 4 x minus 8](data:image/png;base64,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)
Maths-General